4t ESO/4.05 INEQUACIONS/4.05.1 Inequacions de 1r grau amb 1 incògnita 4.05.1.10 TEORIA: DEFINICIÓ INEQUACIONS G1

Inequacions de 1r grau

Són desigualtats entre dues expressions algèbriques:
4x - 15 + 6x - 4 < 6x + 12
 
a<b es llegeix a més petit que b i a>b, a més gran que b.
També es pot plantejar ≤ (més petit o igual) i ≥ (més gran o igual)
 
Dues inequacions són equivalents
si tenen les mateixes solucions.
]]> 0.0000000 0.0000000 0 4.05.1.101 TEORIA: Inequacions1rGrau

Resolució d'inequacions de 1r grau

Es resolen igual que les equacions de primer grau:
  • els denominadors es treuen amb el mcm
  • els parèntesis es treuen multiplicant primer i sumant/restant després
  • es simplifica cada membre abans de transposar
  • es transposen els nombres a la dreta
  • es transposen les incògnites a l'esquerra
  • es divideix pel coeficient de la incògnita

Però:

SI DIVIDIM PER UNA QUANTITAT NEGATIVA,

EL SENTIT DE LA INEQUACIÓ CANVIA:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»3«/mn»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§lt;«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»6«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8660;«/mo»«mfrac mathcolor=¨#00007F¨»«mrow»«mn mathvariant=¨bold¨»3«/mn»«mi mathvariant=¨bold¨»x«/mi»«/mrow»«mn mathvariant=¨bold¨»3«/mn»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§lt;«/mo»«mfrac mathcolor=¨#00007F¨»«mn mathvariant=¨bold¨»6«/mn»«mn mathvariant=¨bold¨»3«/mn»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»PER§#210;«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»-«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»3«/mn»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§lt;«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»6«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8660;«/mo»«mfrac mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»-«/mo»«mn mathvariant=¨bold¨»3«/mn»«mi mathvariant=¨bold¨»x«/mi»«/mrow»«mrow»«mo mathcolor=¨#FF0000¨ mathvariant=¨bold¨»-«/mo»«mn mathcolor=¨#FF0000¨ mathvariant=¨bold¨»3«/mn»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#FF0000¨»§#62;«/mo»«mfrac mathcolor=¨#00007F¨»«mn mathvariant=¨bold¨»6«/mn»«mrow»«mo mathcolor=¨#FF0000¨ mathvariant=¨bold¨»-«/mo»«mn mathcolor=¨#FF0000¨ mathvariant=¨bold¨»3«/mn»«/mrow»«/mfrac»«/math»

]]> 0.0000000 0.0000000 0 4.05.1.11 Entendre els signes Relaciona inequacions i frases.

]]> 1.0000000 0.3333333 0 true La teva resposta és correcta.

]]> La teva resposta és parcialment correcta.

]]> La teva resposta és incorrecta.

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]]> #e2 #f2 #s3

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]]> #e4 #f4 #c1 #s5

]]> #e5 #f5 #c1 #s6

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align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>c1</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>1</mn><mo>,</mo><mn>9</mn></mrow></mfenced><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>d1</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>1</mn><mo>,</mo><mn>9</mn></mrow></mfenced><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd/></mtr><mtr><mtd/></mtr></mtable><mfenced><mrow><mi>b1</mi><mo>≠</mo><mi>c1</mi></mrow></mfenced></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>f4</mi><mo>=</mo><mo>&quot;</mo><mi>més</mi><mo>&nbsp;</mo><mi>petit</mi><mo>&nbsp;</mo><mi>que</mi><mo>&quot;</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s5</mi><mo>=</mo><mi>a1</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b1</mi><mo>&gt;</mo><mi>c1</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e5</mi><mo>=</mo><mi>a1</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b1</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f5</mi><mo>=</mo><mo>&quot;</mo><mi>més</mi><mo>&nbsp;</mo><mi>gran</mi><mo>&nbsp;</mo><mi>que</mi><mo>&quot;</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s6</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>s2</mi><mo>,</mo><mi>f2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>9</mn><mo>&gt;</mo><mn>0</mn><mo>,</mo><ms>positiu</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s3</mi><mo>,</mo><mi>f3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>9</mn><mo>⩽</mo><mn>0</mn><mo>,</mo><ms>negatiu</ms><mo>&nbsp;</mo><ms>o</ms><mo>&nbsp;</mo><ms>nul</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s4</mi><mo>,</mo><mi>f4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>9</mn><mo>&lt;</mo><mo>-</mo><mn>4</mn><mo>,</mo><ms>més</ms><mo>&nbsp;</mo><ms>petit</ms><mo>&nbsp;</mo><ms>que</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s5</mi><mo>,</mo><mi>f5</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>9</mn><mo>&gt;</mo><mo>-</mo><mn>4</mn><mo>,</mo><ms>més</ms><mo>&nbsp;</mo><ms>gran</ms><mo>&nbsp;</mo><ms>que</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s6</mi><mo>,</mo><mi>f6</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>9</mn><mo>⩾</mo><mo>-</mo><mn>4</mn><mo>,</mo><ms>més</ms><mo>&nbsp;</mo><ms>gran</ms><mo>&nbsp;</mo><ms>o</ms><mo>&nbsp;</mo><ms>igual</ms><mo>&nbsp;</mo><ms>que</ms></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><options><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="casSession"/></localData></question> "La punxa del signe sempre punxa el membre més petit" :

GRAN > petit

petit < GRAN

]]> 4.05.1.11Q tipus ax+bSUPcx+d NO CANVI DE SENTIT Resoleu l'equació

#eq_01

Format de la resposta x< 3/5 (simplificada)

]]> 1.0000000 0.5000000 0 0 #r_11]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>d</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr></mtable><mrow><mi>a</mi><mo>-</mo><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>g</mi><mo>=</mo><mi>restar</mi></mrow><mrow><mi>g</mi><mo>=</mo><mi>sumar</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>h</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow><mrow><mi>h</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol 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xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mi>a</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>d</mi><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>b</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>c</mi></mfenced></math></input></command><command><input><math 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>&gt;</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>,</mo><mi>c</mi><mo>,</mo><mi>d</mi><mo>,</mo><mi>m</mi><mo>,</mo><mi>n</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>18</mn><mo>,</mo><mn>17</mn><mo>,</mo><mn>10</mn><mo>,</mo><mo>-</mo><mn>32</mn><mo>,</mo><mn>8</mn><mo>,</mo><mo>-</mo><mn>49</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>b_1</mi><mo>,</mo><mi>c_1</mi><mo>,</mo><mi>d_1</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>17</mn><mo>,</mo><mn>10</mn><mo>,</mo><mn>32</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>g</mi><mo>,</mo><mi>h</mi><mo>,</mo><mi>k</mi><mo>,</mo><mi>l</mi><mo>,</mo><mi>p</mi><mo>,</mo><mi>q</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>restar</mi><mo>,</mo><mo>-</mo><mo>,</mo><mo>+</mo><mo>,</mo><mo>-</mo><mo>,</mo><mi>restar</mi><mo>,</mo><mo>-</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq_01</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>18</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>17</mn><mo>&gt;</mo><mn>10</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>32</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>ax</mi><mo>-</mo><mi>cx</mi><mo>&gt;</mo><mo>-</mo><mn>49</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mo>-</mo><mfrac><mn>49</mn><mn>8</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>r</mi><mo>_</mo><mn>11</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer fem desaparèixer les x de la dreta i els nombres de l'esquerra, sumant o restant als dos costats de l'igual:

  • cal #g  #c_1·x als dos costats
  • cal #p #b_1 als dos costats

i ens queda #e2


Atenció: quan es divideix al final per #m11, si és negatiu, cal canviar el sentit de la inequació.



]]> 4.05.1.12Q tipus ax+bSUPcx+d CANVI DE SENTIT Resoleu l'equació

#eq_01

Format de la resposta x< 3/5 (simplificada)

]]> 1.0000000 0.5000000 0 0 #r_11]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>d</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr></mtable><mrow><mi>a</mi><mo>-</mo><mi>c</mi><mo>&lt;</mo><mn>0</mn></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>g</mi><mo>=</mo><mi>restar</mi></mrow><mrow><mi>g</mi><mo>=</mo><mi>sumar</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>h</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow><mrow><mi>h</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>k</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow><mrow><mi>k</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>d</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>l</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow><mrow><mi>l</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>p</mi><mo>=</mo><mi>restar</mi></mrow><mrow><mi>p</mi><mo>=</mo><mi>sumar</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mi>a</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>d</mi><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>b</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>c</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>d</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq_01</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>&gt;</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi><mo>=</mo><mi>a</mi><mo>·</mo><mi>x</mi><mo>-</mo><mi>c</mi><mo>·</mo><mi>x</mi><mo>&gt;</mo><mi>d</mi><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m11</mi><mo>=</mo><mi>a</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>&gt;</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>,</mo><mi>c</mi><mo>,</mo><mi>d</mi><mo>,</mo><mi>m</mi><mo>,</mo><mi>n</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>24</mn><mo>,</mo><mo>-</mo><mn>28</mn><mo>,</mo><mn>18</mn><mo>,</mo><mo>-</mo><mn>27</mn><mo>,</mo><mo>-</mo><mn>42</mn><mo>,</mo><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>b_1</mi><mo>,</mo><mi>c_1</mi><mo>,</mo><mi>d_1</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>28</mn><mo>,</mo><mn>18</mn><mo>,</mo><mn>27</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>g</mi><mo>,</mo><mi>h</mi><mo>,</mo><mi>k</mi><mo>,</mo><mi>l</mi><mo>,</mo><mi>p</mi><mo>,</mo><mi>q</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>restar</mi><mo>,</mo><mo>-</mo><mo>,</mo><mo>-</mo><mo>,</mo><mo>-</mo><mo>,</mo><mi>sumar</mi><mo>,</mo><mo>+</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq_01</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>24</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>28</mn><mo>&gt;</mo><mn>18</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>27</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq2</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mfrac><mn>1</mn><mn>42</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>r</mi><mo>_</mo><mn>11</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer fem desaparèixer les x de la dreta i els nombres de l'esquerra, sumant o restant als dos costats de l'igual:

  • cal #g  #c_1·x als dos costats
  • cal #p #b_1 als dos costats

i ens queda #e2


Atenció: quan es divideix al final per #m11, si és negatiu, cal canviar el sentit de la inequació.



]]> 4.05.1.13Q tipus ax+bINFcx+d CANVI DE SENTIT Resoleu l'equació

#eq_01

Format de la resposta x< 3/5 (simplificada)

]]> 1.0000000 0.5000000 0 0 #r_11]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>d</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr></mtable><mrow><mi>a</mi><mo>-</mo><mi>c</mi><mo>&lt;</mo><mn>0</mn></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>g</mi><mo>=</mo><mi>restar</mi></mrow><mrow><mi>g</mi><mo>=</mo><mi>sumar</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>h</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow><mrow><mi>h</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>k</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow><mrow><mi>k</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>d</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>l</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow><mrow><mi>l</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>p</mi><mo>=</mo><mi>restar</mi></mrow><mrow><mi>p</mi><mo>=</mo><mi>sumar</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mi>a</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>d</mi><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>b</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>c</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>d</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq_01</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>&lt;</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi><mo>=</mo><mi>a</mi><mo>·</mo><mi>x</mi><mo>-</mo><mi>c</mi><mo>·</mo><mi>x</mi><mo>&lt;</mo><mi>d</mi><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m11</mi><mo>=</mo><mi>a</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>&lt;</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>,</mo><mi>c</mi><mo>,</mo><mi>d</mi><mo>,</mo><mi>m</mi><mo>,</mo><mi>n</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>24</mn><mo>,</mo><mo>-</mo><mn>28</mn><mo>,</mo><mn>18</mn><mo>,</mo><mo>-</mo><mn>27</mn><mo>,</mo><mo>-</mo><mn>42</mn><mo>,</mo><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>b_1</mi><mo>,</mo><mi>c_1</mi><mo>,</mo><mi>d_1</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>28</mn><mo>,</mo><mn>18</mn><mo>,</mo><mn>27</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>g</mi><mo>,</mo><mi>h</mi><mo>,</mo><mi>k</mi><mo>,</mo><mi>l</mi><mo>,</mo><mi>p</mi><mo>,</mo><mi>q</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>restar</mi><mo>,</mo><mo>-</mo><mo>,</mo><mo>-</mo><mo>,</mo><mo>-</mo><mo>,</mo><mi>sumar</mi><mo>,</mo><mo>+</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq_01</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>24</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>28</mn><mo>&gt;</mo><mn>18</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>27</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq2</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mfrac><mn>1</mn><mn>42</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>r</mi><mo>_</mo><mn>11</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer fem desaparèixer les x de la dreta i els nombres de l'esquerra, sumant o restant als dos costats de l'igual:

  • cal #g  #c_1·x als dos costats
  • cal #p #b_1 als dos costats

i ens queda #e2


Atenció: quan es divideix al final per #m11, si és negatiu, cal canviar el sentit de la inequació.



]]> 4.05.1.14Q tipus ax+bINFcx+d ALEATORI Resoleu l'equació

#eq_01

Format de la resposta x< 3/5 (simplificada)

]]> 1.0000000 0.5000000 0 0 #r_11]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>d</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr></mtable><mrow><mi>a</mi><mo>-</mo><mi>c</mi><mo>≠</mo><mn>0</mn></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>g</mi><mo>=</mo><mi>restar</mi></mrow><mrow><mi>g</mi><mo>=</mo><mi>sumar</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>h</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow><mrow><mi>h</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>k</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow><mrow><mi>k</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>d</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>l</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow><mrow><mi>l</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>p</mi><mo>=</mo><mi>restar</mi></mrow><mrow><mi>p</mi><mo>=</mo><mi>sumar</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mi>a</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>d</mi><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>b</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>c</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>d</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq_01</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>&lt;</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi><mo>=</mo><mi>a</mi><mo>·</mo><mi>x</mi><mo>-</mo><mi>c</mi><mo>·</mo><mi>x</mi><mo>&lt;</mo><mi>d</mi><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m11</mi><mo>=</mo><mi>a</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>&lt;</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>,</mo><mi>c</mi><mo>,</mo><mi>d</mi><mo>,</mo><mi>m</mi><mo>,</mo><mi>n</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>24</mn><mo>,</mo><mo>-</mo><mn>28</mn><mo>,</mo><mn>18</mn><mo>,</mo><mo>-</mo><mn>27</mn><mo>,</mo><mo>-</mo><mn>42</mn><mo>,</mo><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>b_1</mi><mo>,</mo><mi>c_1</mi><mo>,</mo><mi>d_1</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>28</mn><mo>,</mo><mn>18</mn><mo>,</mo><mn>27</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>g</mi><mo>,</mo><mi>h</mi><mo>,</mo><mi>k</mi><mo>,</mo><mi>l</mi><mo>,</mo><mi>p</mi><mo>,</mo><mi>q</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>restar</mi><mo>,</mo><mo>-</mo><mo>,</mo><mo>-</mo><mo>,</mo><mo>-</mo><mo>,</mo><mi>sumar</mi><mo>,</mo><mo>+</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq_01</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>24</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>28</mn><mo>&gt;</mo><mn>18</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>27</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq2</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mfrac><mn>1</mn><mn>42</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>r</mi><mo>_</mo><mn>11</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer fem desaparèixer les x de la dreta i els nombres de l'esquerra, sumant o restant als dos costats de l'igual:

  • cal #g  #c_1·x als dos costats
  • cal #p #b_1 als dos costats

i ens queda #e2


Atenció: quan es divideix al final per #m11, si és negatiu, cal canviar el sentit de la inequació.



]]> 4.05.1.15Q tipus ax+bSUPcx+d ALEATORI Resoleu l'equació

#eq_01

Format de la resposta x< 3/5 (SIMPLIFICADA)

]]> 1.0000000 0.5000000 0 0 #r_11]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>d</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>}</mo><mo>)</mo></mtd></mtr></mtable><mrow><mi>a</mi><mo>-</mo><mi>c</mi><mo>≠</mo><mn>0</mn></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>g</mi><mo>=</mo><mi>restar</mi></mrow><mrow><mi>g</mi><mo>=</mo><mi>sumar</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>h</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow><mrow><mi>h</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>k</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow><mrow><mi>k</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>d</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>l</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow><mrow><mi>l</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>p</mi><mo>=</mo><mi>restar</mi></mrow><mrow><mi>p</mi><mo>=</mo><mi>sumar</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>b</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mi>a</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>d</mi><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>b</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>c</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_1</mi><mo>=</mo><mfenced close="|" open="|"><mi>d</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq_01</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>&gt;</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi><mo>=</mo><mi>a</mi><mo>·</mo><mi>x</mi><mo>-</mo><mi>c</mi><mo>·</mo><mi>x</mi><mo>&gt;</mo><mi>d</mi><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m11</mi><mo>=</mo><mi>a</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>&lt;</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>,</mo><mi>c</mi><mo>,</mo><mi>d</mi><mo>,</mo><mi>m</mi><mo>,</mo><mi>n</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>24</mn><mo>,</mo><mo>-</mo><mn>28</mn><mo>,</mo><mn>18</mn><mo>,</mo><mo>-</mo><mn>27</mn><mo>,</mo><mo>-</mo><mn>42</mn><mo>,</mo><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>b_1</mi><mo>,</mo><mi>c_1</mi><mo>,</mo><mi>d_1</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>28</mn><mo>,</mo><mn>18</mn><mo>,</mo><mn>27</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>g</mi><mo>,</mo><mi>h</mi><mo>,</mo><mi>k</mi><mo>,</mo><mi>l</mi><mo>,</mo><mi>p</mi><mo>,</mo><mi>q</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>restar</mi><mo>,</mo><mo>-</mo><mo>,</mo><mo>-</mo><mo>,</mo><mo>-</mo><mo>,</mo><mi>sumar</mi><mo>,</mo><mo>+</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq_01</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>24</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>28</mn><mo>&gt;</mo><mn>18</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>27</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq2</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mfrac><mn>1</mn><mn>42</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>r</mi><mo>_</mo><mn>11</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer fem desaparèixer les x de la dreta i els nombres de l'esquerra, sumant o restant als dos costats de l'igual:

  • cal #g  #c_1·x als dos costats
  • cal #p #b_1 als dos costats

i ens queda #e2


Atenció: quan es divideix al final per #m11, si és negatiu, cal canviar el sentit de la inequació.



]]> 4.05.1.21Q ax+b+cx+dINFex+f+gx+h CANVI DE SENTIT Resoleu
#a·x - #b + #c·x + #d #t1 #e·x + #f + #g·x - #h

Format de la resposta: x<-2/3 (SIMPLIFICADA)

]]> 1.0000000 0.3333333 0 0 #r_11]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol 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definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>e</mi><mo>+</mo><mi>g</mi><mo>&gt;</mo><mn>0</mn></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mi>restem</mi><mo>&quot;</mo></mrow><mrow><mi>q</mi><mo>=</mo><mo>&quot;</mo><mi>sumem</mi><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>t1</mi><mo>=</mo><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo></mrow><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>b</mi><mo>+</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi><mo>&lt;</mo><mi>e</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>f</mi><mo>+</mo><mi>g</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>h</mi></mtd></mtr><mtr><mtd><mi>e2</mi><mo>=</mo><mo>(</mo><mi>a</mi><mo>+</mo><mi>c</mi><mo>-</mo><mi>e</mi><mo>-</mo><mi>g</mi><mo>)</mo><mo>*</mo><mi>x</mi><mo>&lt;</mo><mi>b</mi><mo>-</mo><mi>d</mi><mo>+</mo><mi>f</mi><mo>-</mo><mi>h</mi></mtd></mtr><mtr><mtd><mi>r_11</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>b</mi><mo>+</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi><mo>&lt;</mo><mi>e</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>f</mi><mo>+</mo><mi>g</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>h</mi><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>b</mi><mo>+</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi><mo>&gt;</mo><mi>e</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>f</mi><mo>+</mo><mi>g</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>h</mi></mtd></mtr><mtr><mtd><mi>e2</mi><mo>=</mo><mo>(</mo><mi>a</mi><mo>+</mo><mi>c</mi><mo>-</mo><mi>e</mi><mo>-</mo><mi>g</mi><mo>)</mo><mo>*</mo><mi>x</mi><mo>&gt;</mo><mi>b</mi><mo>-</mo><mi>d</mi><mo>+</mo><mi>f</mi><mo>-</mo><mi>h</mi></mtd></mtr><mtr><mtd><mi>r_11</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>b</mi><mo>+</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi><mo>&gt;</mo><mi>e</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>f</mi><mo>+</mo><mi>g</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>h</mi><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>,</mo><mi>c</mi><mo>,</mo><mi>d</mi><mo>,</mo><mi>e</mi><mo>,</mo><mi>f</mi><mo>,</mo><mi>g</mi><mo>,</mo><mi>h</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>1</mn><mo>,</mo><mn>49</mn><mo>,</mo><mn>42</mn><mo>,</mo><mn>20</mn><mo>,</mo><mn>15</mn><mo>,</mo><mn>12</mn><mo>,</mo><mn>31</mn><mo>,</mo><mn>25</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>k</mi><mo>,</mo><mi>q</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>sumem</ms><mo>,</mo><ms>restem</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>&lt;</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>41</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>29</mn><mo>&lt;</mo><mn>46</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>13</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>5</mn><mo>*</mo><mi>x</mi><mo>&lt;</mo><mn>16</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mo>-</mo><mfrac><mn>16</mn><mn>5</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>r</mi><mo>_</mo><mn>11</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Es tracta de sumar els monomis de grau 0 i els de grau 1 per separat, a cada banda del signe < .
A l'esquerra
el coeficient de la x serà #a + #c
i el terme independent -#b + #d
A la dreta
el coeficient de la x serà #e + #g
i el terme independent #f - #h.
 
I l'equació s'escriu #e1
]]> Per resoldre a partir de #e1, sumem o restem per tal de deixar totes les x a l'esquerra i tots els termes independents a la dreta:

  • #q #a2·x als dos costats
  • #k #b2 als dos costat

I ens queda #e2

Recordeu que cal canviar el sentit de la inequació si es divideix per un nombre negatiu.

]]> 4.05.1.31Q INEQ1G_Parèntesis Resoleu
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»m«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»(«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»a«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»b«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»)«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»n«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»(«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»c«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»+«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»d«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»)«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§gt;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»o«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»(«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»e«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»+«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»f«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»)«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»p«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»(«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»g«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»h«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»)«/mo»«/mrow»«/mstyle»«/math»

Format de la resposta: x < -3 (SIMPLIFICADA)

]]> 1.0000000 0.2500000 0 0 #r_11]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>m</mi><mo>*</mo><mo>(</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>b</mi><mo>)</mo><mo> </mo><mo>-</mo><mo> </mo><mi>n</mi><mo>*</mo><mo>(</mo><mi>c</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d</mi><mo>)</mo><mo>&gt;</mo><mi>o</mi><mo>*</mo><mo>(</mo><mi>e</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>f</mi><mo>)</mo><mo> </mo><mo>-</mo><mo> </mo><mi>p</mi><mo>*</mo><mo>(</mo><mi>g</mi><mo>*</mo><mi>x</mi><mo> </mo><mo>-</mo><mo> </mo><mi>h</mi><mo>)</mo><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>,</mo><mi>c</mi><mo>,</mo><mi>d</mi><mo>,</mo><mi>e</mi><mo>,</mo><mi>f</mi><mo>,</mo><mi>g</mi><mo>,</mo><mi>h</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>39</mn><mo>,</mo><mn>38</mn><mo>,</mo><mn>27</mn><mo>,</mo><mn>6</mn><mo>,</mo><mn>7</mn><mo>,</mo><mn>7</mn><mo>,</mo><mn>13</mn><mo>,</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>m</mi><mo>,</mo><mi>n</mi><mo>,</mo><mi>o</mi><mo>,</mo><mi>p</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn><mo>,</mo><mn>2</mn><mo>,</mo><mn>2</mn><mo>,</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a_m</mi><mo>,</mo><mi>b_m</mi><mo>,</mo><mi>c_n</mi><mo>,</mo><mi>d_n</mi><mo>,</mo><mi>e_o</mi><mo>,</mo><mi>f_o</mi><mo>,</mo><mi>g_p</mi><mo>,</mo><mi>h_p</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>156</mn><mo>,</mo><mn>152</mn><mo>,</mo><mn>54</mn><mo>,</mo><mn>12</mn><mo>,</mo><mn>14</mn><mo>,</mo><mn>14</mn><mo>,</mo><mn>78</mn><mo>,</mo><mn>36</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>210</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>164</mn><mo>&gt;</mo><mo>-</mo><mn>64</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>50</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>210</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>164</mn><mo>&gt;</mo><mo>-</mo><mn>64</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>50</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mfrac><mn>107</mn><mn>73</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>r</mi><mo>_</mo><mn>11</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer, multipliquem el parèntesi pel nombre que té al davant sense tenir en compte el seu signe:

El resultat és
(#a_m·x - #b_m) - (#c_n·x + #d_n) = (#e_o·x + #f_o) - (#g_p·x - #h_p)

Segon, es treuen els parèntesis. Si un parèntesi té un signe - al davant, cal canviar tots els signes dels monomis que estan dins el parèntesi, sinó no!
El resultat de treure parèntesis és:
#a_m·x - #b_m - #c_n·x - #d_n > #e_o·x + #f_o - #g_p·x + #h_p

Només falta agrupar les x i els termes independents i resoldre! Canviant el sentit si s'escau!]]> Després de  treure parèntesis ha quedat:
#a_m·x - #b_m - #c_n·x - #d_n > #e_o·x + #f_o - #g_p·x + #h_p

Si agrupem les x i els termes sense x a l'esquerra del ">" i fem el mateix a la dreta, ens queda #e2.

]]> A partir de #e2,
cal deixar els termes amb x a l'esquerra, i les termes independents a la dreta, sumant o restant i ens dona #e3

I, al dividir, vigila si cal canviar el sentit o no!

]]> 4.05.1.41Q INEQ1G_Denominadors Resoleu:
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mfrac mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»-«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»m«/mi»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»-«/mo»«mfrac mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»c«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»+«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»d«/mi»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»n«/mi»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§gt;«/mo»«mfrac mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»+«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»f«/mi»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»o«/mi»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»-«/mo»«mfrac mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»g«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»-«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»h«/mi»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»p«/mi»«/mrow»«/mfrac»«/mrow»«/mstyle»«/math»

Format de la resposta: x < -3/5 (SIMPLIFICADA)

]]> 1.0000000 0.2500000 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol 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xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>1</mn><mo>,</mo><mn>7</mn><mo>,</mo><mn>9</mn><mo>,</mo><mn>5</mn><mo>,</mo><mn>8</mn><mo>,</mo><mn>8</mn><mo>,</mo><mn>2</mn><mo>,</mo><mn>5</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>m</mi><mo>,</mo><mi>n</mi><mo>,</mo><mi>o</mi><mo>,</mo><mi>p</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>,</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>,</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>192</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>300</mn><mo>&gt;</mo><mn>50</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>155</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>eq3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>192</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>300</mn><mo>&gt;</mo><mn>50</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>155</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mfrac><mn>455</mn><mn>242</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Cal treure els denominadors: 
El mcm de (#m,#n,#o,#p) és #mc.
Cal multiplicar el numerador de la 1a fracció per «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»mc«/mi»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»m«/mi»«/mrow»«/mfrac»«/math»
Cal multiplicar el numerador de la 2a fracció per «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»2«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»mc«/mi»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»n«/mi»«/mrow»«/mfrac»«/math»
Cal multiplicar el numerador de la 3a fracció per «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»3«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»mc«/mi»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»o«/mi»«/mrow»«/mfrac»«/math»
Cal multiplicar el numerador de la 4a fracció per «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»4«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»mc«/mi»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»p«/mi»«/mrow»«/mfrac»«/math»
 
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»m«/mi»«mn mathvariant=¨bold¨»1«/mn»«mo mathvariant=¨bold¨»§#183;«/mo»«mfenced»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»-«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/mrow»«/mfenced»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»mc«/mi»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»m«/mi»«mn mathvariant=¨bold¨»2«/mn»«mo mathvariant=¨bold¨»§#183;«/mo»«mfenced»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»c«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»+«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»d«/mi»«/mrow»«/mfenced»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»mc«/mi»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#62;«/mo»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»m«/mi»«mn mathvariant=¨bold¨»3«/mn»«mo mathvariant=¨bold¨»§#183;«/mo»«mfenced»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»+«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»f«/mi»«/mrow»«/mfenced»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»mc«/mi»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»m«/mi»«mn mathvariant=¨bold¨»4«/mn»«mo mathvariant=¨bold¨»§#183;«/mo»«mfenced»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»g«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»-«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»h«/mi»«/mrow»«/mfenced»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»mc«/mi»«/mrow»«/mfrac»«/math»
i treure denominadors:
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»-«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»2«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»c«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»+«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»d«/mi»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#62;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»3«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»+«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»f«/mi»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»4«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»g«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»-«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»h«/mi»«/mrow»«/mfenced»«/math»
 
NO SIMPLIFICAR ÉS INCORRECTE
]]> Un cop trets els denominadors, tenim:
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»-«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»2«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»c«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»+«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»d«/mi»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#62;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»3«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»+«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»f«/mi»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»m«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»4«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»g«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»-«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»h«/mi»«/mrow»«/mfenced»«/math»
 
Treu els parèntesis en dos passos (primer multiplicar pel  nombre sense signe, després els parèntesis):
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«mn mathvariant=¨bold¨»1«/mn»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»-«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»c«/mi»«mn mathvariant=¨bold¨»1«/mn»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»+«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»d«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#62;«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mn mathvariant=¨bold¨»1«/mn»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»+«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»f«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mfenced mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»g«/mi»«mn mathvariant=¨bold¨»1«/mn»«mo mathvariant=¨bold¨»§#183;«/mo»«mi mathvariant=¨bold¨»x«/mi»«mo mathvariant=¨bold¨»-«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»h«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfenced»«/math»
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»a«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»b«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»c«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»d«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#62;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»e«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»+«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»f«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»g«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»+«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»h«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«/math»
]]> Trets denominadors i parèntesis, tenim

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»a«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»b«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»c«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»d«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#62;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»e«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»+«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»f«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»g«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»+«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»h«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«/math»

Cal agrupar:«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»(«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»a«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#007F00¨»c«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»)«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»b«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»d«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#62;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»(«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»e«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#007F00¨»g«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»)«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»+«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»f«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»+«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»h«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«/math»

Ens queda #eq3. Transposem, i vigilem el que cal fer amb el sentit de la inequació. 

 

]]> 4t ESO/4.05 INEQUACIONS/4.05.2 Signe d'una expressió algèbrica 4.05.2.10 TEORIA: INEQUACIO INTERVAL
 
Interval → Inequació
Expressió         interval             inequació      

Nombres més petits

o iguals que 4

 (-∞,4] x≤4
Nombres més grans que -2 (-2,+∞) x>-2
Nombres entre -2 (inclòs) i 4 [-2,4) «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8805;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»-«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»2«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8743;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§lt;«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»4«/mn»«/mstyle»«/math»

Nombres més petits que -2

i més grans que 4

 (-∞,-2)U(4,+∞) «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§lt;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»-«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»2«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8744;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#62;«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»4«/mn»«/mrow»«/mstyle»«/math» 
]]> 0.0000000 0.0000000 0 4.05.2.11 Interval a inequació x sup a Escriu en forma d'inequacions, l'interval 

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfenced»«/math»

]]> La resposta és #sol

]]> 1.0000000 0.3333333 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mfenced><mrow><cn>-∞</cn><mo>,</mo><mi>a1</mi></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>x</mi><mo>&lt;</mo><mi>a1</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><cn>-∞</cn><mo>,</mo><mo>-</mo><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>1</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> a]]> Escriu en forma d'inequacions, l'interval 

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfenced»«/math»

]]> La resposta és #sol

]]> 1.0000000 0.3333333 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mfenced><mrow><mi>a1</mi><mo>,</mo><cn>+∞</cn></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>x</mi><mo>&gt;</mo><mi>a1</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><cn>-∞</cn><mo>,</mo><mo>-</mo><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>1</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> 4.05.2.13Interval a inequació entre 2 nombres Escriu en forma d'inequacions, l'interval 

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfenced»«/math»

]]> La resposta és #sol

]]> 1.0000000 0.5000000 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>a4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>a1</mi><mo>&lt;</mo><mi>a2</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mfenced><mrow><mi>a1</mi><mo>,</mo><mi>a2</mi></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>resol_inequació</mi><mfenced><mrow><mi>a1</mi><mo>&lt;</mo><mi>x</mi><mo>∧</mo><mi>x</mi><mo>&lt;</mo><mi>a2</mi></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi><mo>=</mo><mi>a1</mi><mo>&lt;</mo><mi>x</mi><mo>&lt;</mo><mi>a2</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>6</mn><mo>,</mo><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mo>-</mo><mn>6</mn><mo>∧</mo><mi>x</mi><mo>&lt;</mo><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>6</mn><mo>&lt;</mo><mi>x</mi><mo>&lt;</mo><mn>1</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> L'interval conté tots els nombres entre #a1 i #a2, per tant, els nombres x de l'interval són  més grans que #a1 i més petits que #a2.

]]> 4.05.2.14 Interval a inequació fora 2 nombres Escriu en forma d'inequacions, l'interval 

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8746;«/mo»«mfenced mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mn mathvariant=¨bold¨»2«/mn»«/mrow»«/mfenced»«/math»

]]> La resposta és #sol

]]> 1.0000000 0.3333333 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>a4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>a1</mi><mo>&lt;</mo><mi>a2</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mfenced><mrow><cn>-∞</cn><mo>,</mo><mi>a1</mi></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi><mo>=</mo><mfenced><mrow><mi>a2</mi><mo>,</mo><cn>+∞</cn></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>resol_inequació</mi><mfenced><mrow><mi>a1</mi><mo>&gt;</mo><mi>x</mi><mo>∨</mo><mi>x</mi><mo>&gt;</mo><mi>a2</mi></mrow></mfenced></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><cn>-∞</cn><mo>,</mo><mo>-</mo><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>,</mo><cn>+∞</cn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>3</mn><mo>∨</mo><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>1</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> 4.05.2.20 TEORIA: SigneExpressió1rGrau

Signe de ax + b
x .oo -b/a +oo
ax+b Signe contrari de a 0 Signe de a




]]> 0.0000000 0.0000000 0 Resol: #e #v 0

Format de la resposta: x<-2/5 (SIMPLIFICADA)

]]> #e #v 0 «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8660;«/mo»«/math» #sol

]]> 1.0000000 0.5000000 0 0 #sol  

]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>19</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>19</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo> </mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b1</mi><mo>=</mo><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s</mi><mo>=</mo><mo>-</mo><mi>b</mi><mo>/</mo><mi>a</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mrow><mtable><mtr><mtd><mi>sol</mi><mo>=</mo><mi>x</mi><mo>&gt;</mo><mi>s</mi></mtd></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><mi>sol</mi><mo>=</mo><mi>x</mi><mo>&lt;</mo><mi>s</mi></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mtable><mtr><mtd><mi>m_2</mi><mo>=</mo><mo>&quot;</mo><mi>positiva</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_2</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>m_1</mi><mo>=</mo><mo>&quot;</mo><mi>negativa</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_1</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>contrari</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr></mtable></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_2</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn><mo>,</mo><mn>12</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>12</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>&lt;</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_81</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>negativa</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo> </mo><ms>contrari</ms><mo> </mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>positiva</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo> </mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>+</mo></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer cal resoldre:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»e«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»0«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8660;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»a«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8201;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»b«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8660;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8201;«/mo»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«/mrow»«/mfrac»«/math»

Després cal fer la taula de signes.

 

]]> La taula de signes mostra que:

    • pels valors de x inferiors a #s, l'expressió és #m_1 (#n_1 #a)
    • pels valors de x superiors a #s, l'expressió és #m_2 (#n_2 #a)

 

x «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»-«/mo»«mo»§#8734;«/mo»«/math» #s
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»+«/mo»«mo»§#8734;«/mo»«/math»
#e #s_1 0 #s_2
]]> 4.05.2.22Q Resoldre ax+bSUP0 (a NEGATIU) Resol: #e #v  0

Format de la resposta: x<-2/5 (SIMPLIFICADA)

]]> #e #v 0 «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8660;«/mo»«/math» #sol

]]> 1.0000000 0.5000000 0 0 #sol  

]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mo>(</mo><mo>-</mo><mn>1</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>19</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>19</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo> </mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b1</mi><mo>=</mo><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s</mi><mo>=</mo><mo>-</mo><mi>b</mi><mo>/</mo><mi>a</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mrow><mtable><mtr><mtd><mi>sol</mi><mo>=</mo><mi>x</mi><mo>&lt;</mo><mi>s</mi></mtd></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><mi>sol</mi><mo>=</mo><mi>x</mi><mo>&gt;</mo><mi>s</mi></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mtable><mtr><mtd><mi>m_2</mi><mo>=</mo><mo>&quot;</mo><mi>negativa</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_2</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>m_1</mi><mo>=</mo><mo>&quot;</mo><mi>positiva</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_1</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>contrari</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr></mtable></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_2</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn><mo>,</mo><mn>12</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>12</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>&lt;</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_81</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>negativa</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo> </mo><ms>contrari</ms><mo> </mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>positiva</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo> </mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>+</mo></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer cal resoldre:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»e«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»0«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8660;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»a«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8201;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»b«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8660;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8201;«/mo»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«/mrow»«/mfrac»«/math»

Després cal fer la taula de signes.

 

]]> La taula de signes mostra que:

    • pels valors de x inferiors a #s, l'expressió és #m_1 (#n_1 #a)
    • pels valors de x superiors a #s, l'expressió és #m_2 (#n_2 #a)

 

x «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»-«/mo»«mo»§#8734;«/mo»«/math» #s
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»+«/mo»«mo»§#8734;«/mo»«/math»
#e #s_1 0 #s_2
]]> 4.05.2.31Q Resoldre ax+bALEATORISUP0 (a ALEATORI) Resol: #e #v 0

Format de la resposta: x<-2/5 (SIMPLIFICADA)

]]> 1.0000000 0.3333333 0 0 #sol  

]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>19</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>19</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>⩽</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>⩾</mo><mo>&quot;</mo></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo> </mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b1</mi><mo>=</mo><mo>-</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s</mi><mo>=</mo><mo>-</mo><mi>b</mi><mo>/</mo><mi>a</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>&gt;</mo><mn>0</mn></mrow><mtable><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mrow><mtable><mtr><mtd><mi>sol</mi><mo>=</mo><mi>x</mi><mo>&gt;</mo><mi>s</mi></mtd></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo></mrow><mrow><mi>sol</mi><mo>=</mo><mi>x</mi><mo>&lt;</mo><mi>s</mi></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>⩽</mo><mo>&quot;</mo></mrow><mrow><mi>sol</mi><mo>=</mo><mi>x</mi><mo>⩽</mo><mi>s</mi></mrow><mrow><mi>sol</mi><mo>=</mo><mi>x</mi><mo>⩾</mo><mi>s</mi></mrow></apply></apply></mtd></mtr><mtr><mtd/></mtr></mtable></apply></mtd></mtr><mtr><mtd><mi>m_2</mi><mo>=</mo><mo>&quot;</mo><mi>positiva</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_2</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>m_1</mi><mo>=</mo><mo>&quot;</mo><mi>negativa</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_1</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>contrari</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_1</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_2</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mrow><mtable><mtr><mtd><mi>sol</mi><mo>=</mo><mi>x</mi><mo>&lt;</mo><mi>s</mi></mtd></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo></mrow><mrow><mi>sol</mi><mo>=</mo><mi>x</mi><mo>&gt;</mo><mi>s</mi></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>⩽</mo><mo>&quot;</mo></mrow><mrow><mi>sol</mi><mo>=</mo><mi>x</mi><mo>⩾</mo><mi>s</mi></mrow><mrow><mi>sol</mi><mo>=</mo><mi>x</mi><mo>⩽</mo><mi>s</mi></mrow></apply></apply></mtd></mtr><mtr><mtd/></mtr></mtable></apply></mtd></mtr><mtr><mtd><mi>m_2</mi><mo>=</mo><mo>&quot;</mo><mi>negativa</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_2</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>m_1</mi><mo>=</mo><mo>&quot;</mo><mi>positiva</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_1</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>contrari</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_1</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_2</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>4</mn><mo>,</mo><mn>7</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>4</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>7</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>⩽</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>7</mn><mn>4</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>⩾</mo><mfrac><mn>7</mn><mn>4</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>positiva</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo> </mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>negativa</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo> </mo><ms>contrari</ms><mo> </mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>+</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer cal resoldre:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»e«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»0«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8660;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»a«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#183;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8201;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»b«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#007F00¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8660;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#007F00¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8201;«/mo»«mfrac mathcolor=¨#007F00¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«/mrow»«/mfrac»«/math»

Després cal fer la taula de signes.

 

]]> La taula de signes mostra que:

    • pels valors de x inferiors a #s, l'expressió és #m_1 (#n_1 #a)
    • pels valors de x superiors a #s, l'expressió és #m_2 (#n_2 #a)

 

x «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»-«/mo»«mo»§#8734;«/mo»«/math» #s
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»+«/mo»«mo»§#8734;«/mo»«/math»
#e #s_1 0 #s_2
]]> 4.05.2.40 TEORIA: SIGNEPOL G2 TAULA

Signe de ax2 + bx + c
Si no té solució, té el signe de a.
Si té solució doble, té el signe de a excepte en x1.
Si té dues solucions, x1 i x2:
x .oo x1   x2 +oo
ax2+bx+c Signe de a 0 Contrari de a 0 Signe de a




]]> 0.0000000 0.0000000 0 4.05.2.41Q Resol ax^2+bx+c Negatiu Resol: #e < 0

Format de la resposta:

Entre dos nombres: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»2«/mn»«mo»§lt;«/mo»«mi»x«/mi»«mo»§#8743;«/mo»«mi»x«/mi»«mo»§lt;«/mo»«mn»5«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8743;«/mo»«mo»=«/mo»«mi»i«/mi»«mo»)«/mo»«/math»

Altra situació: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»x«/mi»«mo»§lt;«/mo»«mo»-«/mo»«mn»2«/mn»«mo»§#8744;«/mo»«mi»x«/mi»«mo»§#62;«/mo»«mn»5«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8744;«/mo»«mo»=«/mo»«mi»o«/mi»«mo»)«/mo»«/math»

]]> 1.0000000 0.3333333 0 0 #sol  

]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>4</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>x_1</mi><mo>&lt;</mo><mi>x_2</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi><mo>=</mo><mi>a</mi><mo>*</mo><mo>(</mo><mi>x</mi><mo>-</mo><mi>x_1</mi><mo>)</mo><mo>*</mo><mo>(</mo><mi>x</mi><mo>-</mo><mi>x_2</mi><mo>)</mo><mo>&nbsp;</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d</mi><mo>=</mo><msup><mfenced><mrow><mi>a</mi><mo>*</mo><mfenced><mrow><mi>x_1</mi><mo>+</mo><mi>x_2</mi></mrow></mfenced></mrow></mfenced><mn>2</mn></msup><mo>-</mo><mn>4</mn><mo>*</mo><msup><mi>a</mi><mn>2</mn></msup><mo>*</mo><mi>x_1</mi><mo>*</mo><mi>x_2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mi>e</mi><mo>&lt;</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>e1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi><mo>=</mo><msub><mi>R</mi><mn>1</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi><mo>=</mo><msub><mi>R</mi><mn>2</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi><mo>=</mo><mo>{</mo><mi>t_1</mi><mo>,</mo><mi>t_2</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi><mo>=</mo><mo>{</mo><mi>t_2</mi><mo>,</mo><mi>t_1</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>&gt;</mo><mn>0</mn></mrow><mtable><mtr><mtd><mi>r1</mi><mo>=</mo><mo>&quot;</mo><mi>positiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r2</mi><mo>=</mo><mo>&quot;</mo><mi>positiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r3</mi><mo>=</mo><mo>&quot;</mo><mi>negatiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s1</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s2</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r4</mi><mo>=</mo><mo>&quot;</mo><mo>&nbsp;</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r5</mi><mo>=</mo><mo>&quot;</mo><mi>i</mi><mo>&nbsp;</mo><mi>és</mi><mo>&nbsp;</mo><mi>el</mi><mo>&nbsp;</mo><mi>que</mi><mo>&nbsp;</mo><mi>demana</mi><mo>&nbsp;</mo><mi>l</mi><mo>&apos;</mo><mi>enunciat</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><mi>r1</mi><mo>=</mo><mo>&quot;</mo><mi>negatiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r2</mi><mo>=</mo><mo>&quot;</mo><mi>negatiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r3</mi><mo>=</mo><mo>&quot;</mo><mi>positiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s1</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s2</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r5</mi><mo>=</mo><mo>&quot;</mo><mo>&nbsp;</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r4</mi><mo>=</mo><mo>&quot;</mo><mi>i</mi><mo>&nbsp;</mo><mi>és</mi><mo>&nbsp;</mo><mi>el</mi><mo>&nbsp;</mo><mi>que</mi><mo>&nbsp;</mo><mi>demana</mi><mo>&nbsp;</mo><mi>l</mi><mo>&apos;</mo><mi>enunciat</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr><mtr><mtd/></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>R</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>S1</mi><mo>=</mo><mi>x_1</mi><mo>+</mo><mi>x_2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>P1</mi><mo>=</mo><mi>x_1</mi><mo>*</mo><mi>x_2</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>x_1</mi><mo>,</mo><mi>x_2</mi><mo>,</mo><mi>d</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn><mo>,</mo><mo>-</mo><mn>6</mn><mo>,</mo><mn>4</mn><mo>,</mo><mn>400</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>r1</mi><mo>,</mo><mi>r2</mi><mo>,</mo><mi>r3</mi><mo>,</mo><mi>s1</mi><mo>,</mo><mi>s2</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>positiu</ms><mo>,</mo><ms>positiu</ms><mo>,</mo><ms>negatiu</ms><mo>,</mo><mo>+</mo><mo>,</mo><mo>-</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn><mo>*</mo><msup><mi>x</mi><mn>2</mn></msup><mo>+</mo><mn>4</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>48</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mo>-</mo><mn>6</mn><mo>∧</mo><mi>x</mi><mo>&lt;</mo><mn>4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mo>-</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mn>4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&gt;</mo><mo>-</mo><mn>6</mn><mo>,</mo><mi>x</mi><mo>&lt;</mo><mn>4</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&lt;</mo><mn>4</mn><mo>,</mo><mi>x</mi><mo>&gt;</mo><mo>-</mo><mn>6</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mo>-</mo><mn>6</mn><mo>∧</mo><mi>x</mi><mo>&lt;</mo><mn>4</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer es resol l'equació de 2n grau.

el discriminant és #d i les solucions són #x_1 i #x_2.

(ES COMPROVEN AMB S = #S1  I P = #P1)

Després es fa la taula.

]]> Si fem la taula: 



Com que a és #r1,

#e és #r2 (signe de a), #r4, per x<#x_1 o per x>#x_2

#e és #r3 (signe contrari de a), #r5,  per #x_1<x i per x<#x_2
x .oo #x_1   #x_2 +oo
#e #s1 0 #s2 0 #s1




]]> 4.05.2.42Q Resol ax^2+bx+c Positiu Resol: #e > 0

Format de la resposta:

Entre dos nombres: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»2«/mn»«mo»§lt;«/mo»«mi»x«/mi»«mo»§#8743;«/mo»«mi»x«/mi»«mo»§lt;«/mo»«mn»5«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8743;«/mo»«mo»=«/mo»«mi»i«/mi»«mo»)«/mo»«/math»

Altra situació: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»x«/mi»«mo»§lt;«/mo»«mo»-«/mo»«mn»2«/mn»«mo»§#8744;«/mo»«mi»x«/mi»«mo»§#62;«/mo»«mn»5«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8744;«/mo»«mo»=«/mo»«mi»o«/mi»«mo»)«/mo»«/math»

]]> #e > 0  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#8660;«/mo»«/math» #sol

]]> 1.0000000 0.3333333 0 0 #sol  

]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>4</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable 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align="center"><mtr><mtd><mi>x</mi><mo>&lt;</mo><mn>4</mn><mo>,</mo><mi>x</mi><mo>&gt;</mo><mo>-</mo><mn>6</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mo>-</mo><mn>6</mn><mo>∧</mo><mi>x</mi><mo>&lt;</mo><mn>4</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer es resol l'equació de 2n grau.

el discriminant és #d i les solucions són #x_1 i #x_2.

(ES COMPROVEN AMB S = #S1  I P = #P1)

Després es fa la taula.

]]> Si fem la taula: 



Com que a és #r1,

#e és #r2 (signe de a), #r4, per x<#x_1   o   per x>#x_2

#e és #r3 (signe contrari de a), #r5,  per #x_1<x   i   per x<#x_2
x .oo #x_1   #x_2 +oo
#e #s1 0 #s2 0 #s1




]]> 4.05.2.51Q Resol ax^2+bx+c ALEATORI Resol: #e #v 0

Format de la resposta:

Entre dos nombres:  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»-«/mo»«mn»2«/mn»«mo»§lt;«/mo»«mi»x«/mi»«mo»§#8743;«/mo»«mn»5«/mn»«mo»§lt;«/mo»«mi»x«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8743;«/mo»«mo»=«/mo»«mi»i«/mi»«mo»)«/mo»«/math»

Altres situacions:  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»x«/mi»«mo»§lt;«/mo»«mo»-«/mo»«mn»2«/mn»«mo»§#8744;«/mo»«mi»x«/mi»«mo»§#62;«/mo»«mn»5«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8744;«/mo»«mo»=«/mo»«mi»o«/mi»«mo»)«/mo»«/math»

]]> #e #v 0 «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#8660;«/mo»«/math» #sol

]]> 1.0000000 0.3333333 0 0 #sol  

]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>4</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>e1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi><mo>=</mo><msub><mi>R</mi><mn>1</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi><mo>=</mo><msub><mi>R</mi><mn>2</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi><mo>=</mo><mo>{</mo><mi>t_1</mi><mo>,</mo><mi>t_2</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi><mo>=</mo><mo>{</mo><mi>t_2</mi><mo>,</mo><mi>t_1</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>R</mi></math></input></command><command><input><math 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xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>r1</mi><mo>,</mo><mi>r2</mi><mo>,</mo><mi>r3</mi><mo>,</mo><mi>s1</mi><mo>,</mo><mi>s2</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>negatiu</ms><mo>,</mo><ms>negatiu</ms><mo>,</mo><ms>positiu</ms><mo>,</mo><mo>-</mo><mo>,</mo><mo>+</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>3</mn><mo>*</mo><msup><mi>x</mi><mn>2</mn></msup><mo>+</mo><mn>45</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>162</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi></math></input><output><math 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&lt;</mo><mn>6</mn><mo>,</mo><mi>x</mi><mo>&gt;</mo><mn>9</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>9</mn><mo>∨</mo><mi>x</mi><mo>&lt;</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>S1</mi><mo>,</mo><mi>P1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>15</mn><mo>,</mo><mn>54</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer es resol l'equació de 2n grau.

el discriminant és #d i les solucions són #x_1 i #x_2.

ES COMPROVEN AMB S = #S1 I P = #P1

Després es fa la taula.

]]> Si fem la taula: 



Com que a és #r1,

#e és #r2 (signe de a), #r4, per x<#x_1  o  per x>#x_2

#e és #r3 (signe contrari de a), #r5,  per #x_1<x   i   per x<#x_2
x .oo #x_1   #x_2 +oo
#e #s1 0 #s2 0 #s1




]]> 4.05.2.52Q Resol ax^2+bx+c ALEATORI_2 Resol: #e #v 0

Format de la resposta:

Entre dos nombres:  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»-«/mo»«mn»2«/mn»«mo»§lt;«/mo»«mi»x«/mi»«mo»§#8743;«/mo»«mn»5«/mn»«mo»§lt;«/mo»«mi»x«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8743;«/mo»«mo»=«/mo»«mi»i«/mi»«mo»)«/mo»«/math»

Altres situacions:  «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»x«/mi»«mo»§lt;«/mo»«mo»-«/mo»«mn»2«/mn»«mo»§#8744;«/mo»«mi»x«/mi»«mo»§#62;«/mo»«mn»5«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8744;«/mo»«mo»=«/mo»«mi»o«/mi»«mo»)«/mo»«/math»

]]> #e #v 0 «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#8660;«/mo»«/math» #sol

]]> 1.0000000 0.3333333 0 0 #sol  

]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>4</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>x_1</mi><mo>&lt;</mo><mi>x_2</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi><mo>=</mo><mi>a</mi><mo>*</mo><mo>(</mo><mi>x</mi><mo>-</mo><mi>x_1</mi><mo>)</mo><mo>*</mo><mo>(</mo><mi>x</mi><mo>-</mo><mi>x_2</mi><mo>)</mo><mo>&nbsp;</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d</mi><mo>=</mo><msup><mfenced><mrow><mi>a</mi><mo>*</mo><mfenced><mrow><mi>x_1</mi><mo>+</mo><mi>x_2</mi></mrow></mfenced></mrow></mfenced><mn>2</mn></msup><mo>-</mo><mn>4</mn><mo>*</mo><msup><mi>a</mi><mn>2</mn></msup><mo>*</mo><mi>x_1</mi><mo>*</mo><mi>x_2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo></mrow><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mi>e</mi><mo>&lt;</mo><mn>0</mn></mtd></mtr><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>&gt;</mo><mn>0</mn></mrow><mtable><mtr><mtd><mi>r1</mi><mo>=</mo><mo>&quot;</mo><mi>positiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r2</mi><mo>=</mo><mo>&quot;</mo><mi>positiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r3</mi><mo>=</mo><mo>&quot;</mo><mi>negatiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s1</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s2</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r4</mi><mo>=</mo><mo>&quot;</mo><mo>&nbsp;</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r5</mi><mo>=</mo><mo>&quot;</mo><mi>i</mi><mo>&nbsp;</mo><mi>és</mi><mo>&nbsp;</mo><mi>el</mi><mo>&nbsp;</mo><mi>que</mi><mo>&nbsp;</mo><mi>demana</mi><mo>&nbsp;</mo><mi>l</mi><mo>&apos;</mo><mi>enunciat</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><mi>r1</mi><mo>=</mo><mo>&quot;</mo><mi>negatiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r2</mi><mo>=</mo><mo>&quot;</mo><mi>negatiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r3</mi><mo>=</mo><mo>&quot;</mo><mi>positiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s1</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s2</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r5</mi><mo>=</mo><mo>&quot;</mo><mo>&nbsp;</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r4</mi><mo>=</mo><mo>&quot;</mo><mi>i</mi><mo>&nbsp;</mo><mi>és</mi><mo>&nbsp;</mo><mi>el</mi><mo>&nbsp;</mo><mi>que</mi><mo>&nbsp;</mo><mi>demana</mi><mo>&nbsp;</mo><mi>l</mi><mo>&apos;</mo><mi>enunciat</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr><mtr><mtd/></mtr></mtable></apply></mtd></mtr></mtable><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mi>e</mi><mo>&gt;</mo><mn>0</mn></mtd></mtr><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>&gt;</mo><mn>0</mn></mrow><mtable><mtr><mtd><mi>r1</mi><mo>=</mo><mo>&quot;</mo><mi>positiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r2</mi><mo>=</mo><mo>&quot;</mo><mi>positiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r3</mi><mo>=</mo><mo>&quot;</mo><mi>negatiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s1</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s2</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r5</mi><mo>=</mo><mo>&quot;</mo><mo>&nbsp;</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r4</mi><mo>=</mo><mo>&quot;</mo><mi>i</mi><mo>&nbsp;</mo><mi>és</mi><mo>&nbsp;</mo><mi>el</mi><mo>&nbsp;</mo><mi>que</mi><mo>&nbsp;</mo><mi>demana</mi><mo>&nbsp;</mo><mi>l</mi><mo>&apos;</mo><mi>enunciat</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><mi>r1</mi><mo>=</mo><mo>&quot;</mo><mi>negatiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r2</mi><mo>=</mo><mo>&quot;</mo><mi>negatiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r3</mi><mo>=</mo><mo>&quot;</mo><mi>positiu</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s1</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s2</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r4</mi><mo>=</mo><mo>&quot;</mo><mo>&nbsp;</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>r5</mi><mo>=</mo><mo>&quot;</mo><mi>i</mi><mo>&nbsp;</mo><mi>és</mi><mo>&nbsp;</mo><mi>el</mi><mo>&nbsp;</mo><mi>que</mi><mo>&nbsp;</mo><mi>demana</mi><mo>&nbsp;</mo><mi>l</mi><mo>&apos;</mo><mi>enunciat</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr><mtr><mtd/></mtr></mtable></apply></mtd></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>e1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi><mo>=</mo><msub><mi>R</mi><mn>1</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi><mo>=</mo><msub><mi>R</mi><mn>2</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi><mo>=</mo><mo>{</mo><mi>t_1</mi><mo>,</mo><mi>t_2</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi><mo>=</mo><mo>{</mo><mi>t_2</mi><mo>,</mo><mi>t_1</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>R</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>S1</mi><mo>=</mo><mi>x_1</mi><mo>+</mo><mi>x_2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>P1</mi><mo>=</mo><mi>x_1</mi><mo>*</mo><mi>x_2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>x_1</mi><mo>,</mo><mi>x_2</mi><mo>,</mo><mi>d</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>3</mn><mo>,</mo><mn>6</mn><mo>,</mo><mn>9</mn><mo>,</mo><mn>81</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>r1</mi><mo>,</mo><mi>r2</mi><mo>,</mo><mi>r3</mi><mo>,</mo><mi>s1</mi><mo>,</mo><mi>s2</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>negatiu</ms><mo>,</mo><ms>negatiu</ms><mo>,</mo><ms>positiu</ms><mo>,</mo><mo>-</mo><mo>,</mo><mo>+</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>3</mn><mo>*</mo><msup><mi>x</mi><mn>2</mn></msup><mo>+</mo><mn>45</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>162</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>9</mn><mo>∨</mo><mi>x</mi><mo>&lt;</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>9</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&gt;</mo><mn>9</mn><mo>,</mo><mi>x</mi><mo>&lt;</mo><mn>6</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&lt;</mo><mn>6</mn><mo>,</mo><mi>x</mi><mo>&gt;</mo><mn>9</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>9</mn><mo>∨</mo><mi>x</mi><mo>&lt;</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>S1</mi><mo>,</mo><mi>P1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>15</mn><mo>,</mo><mn>54</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer es resol l'equació de 2n grau.

el discriminant és #d i les solucions són #x_1 i #x_2.

ES COMPROVEN AMB S = #S1 I P = #P1

Després es fa la taula.

]]> Si fem la taula: 



Com que a és #r1,

#e és #r2 (signe de a), #r4, per x<#x_1  o  per x>#x_2

#e és #r3 (signe contrari de a), #r5,  per #x_1<x   i   per x<#x_2
x .oo #x_1   #x_2 +oo
#e #s1 0 #s2 0 #s1




]]> 4.05.2.60 TEORIA: SIGNE D'UNA FRACCIÓ
 
Signe d'una fracció
Cal recordar que:
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mtable columnalign=¨left¨ rowspacing=¨0¨»«mtr»«mtd»«mfrac»«mo»+«/mo»«mo»+«/mo»«/mfrac»«mo»=«/mo»«mfrac»«mo»-«/mo»«mo»-«/mo»«/mfrac»«mo»=«/mo»«mo»+«/mo»«/mtd»«/mtr»«mtr»«mtd/»«/mtr»«mtr»«mtd»«mfrac»«mo»+«/mo»«mo»-«/mo»«/mfrac»«mo»=«/mo»«mfrac»«mo»-«/mo»«mo»+«/mo»«/mfrac»«mo»=«/mo»«mo»-«/mo»«/mtd»«/mtr»«/mtable»«/math»
]]> 0.0000000 0.0000000 0 4.05.2.61Q SigneFracció ax+b/x+c Aleat_1 Resol: #e #v 0

Format de la resposta:

Entre dos nombres: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»3«/mn»«mo»§lt;«/mo»«mi»x«/mi»«mo»§#8743;«/mo»«mi»x«/mi»«mo»§lt;«/mo»«mn»5«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8743;«/mo»«mo»=«/mo»«mi»i«/mi»«mo»)«/mo»«/math»  

Altra situació: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»x«/mi»«mo»§lt;«/mo»«mo»-«/mo»«mn»2«/mn»«mo»§#8744;«/mo»«mi»x«/mi»«mo»§#62;«/mo»«mn»3«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8744;«/mo»«mo»=«/mo»«mi»o«/mi»«mo»)«/mo»«/math»

]]> Els intervals solució queden definits per #sol

]]> 1.0000000 0.5000000 0 0 #sol  

]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>4</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>x_1</mi><mo>&lt;</mo><mi>x_2</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>a</mi><mo>*</mo><mo>(</mo><mi>x</mi><mo>-</mo><mi>x_1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d</mi><mo>=</mo><mi>x</mi><mo>-</mo><mi>x_2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi><mo>=</mo><mfrac><mrow><mi>a</mi><mo>*</mo><mo>(</mo><mi>x</mi><mo>-</mo><mi>x_1</mi><mo>)</mo></mrow><mrow><mi>x</mi><mo>-</mo><mi>x_2</mi></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi><mo>=</mo><mi>e</mi><mo>&lt;</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi><mo>=</mo><mi>e</mi><mo>&gt;</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>e_1</mi><mo>,</mo><mi>e_2</mi></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>e_3</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi><mo>=</mo><msub><mi>R</mi><mn>1</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi><mo>=</mo><msub><mi>R</mi><mn>2</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi><mo>=</mo><mo>{</mo><mi>t_1</mi><mo>,</mo><mi>t_2</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi><mo>=</mo><mo>{</mo><mi>t_2</mi><mo>,</mo><mi>t_1</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>&gt;</mo><mn>0</mn></mrow><mtable><mtr><mtd><mi>m_2</mi><mo>=</mo><mo>&quot;</mo><mi>negativa</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_2</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo>&nbsp;</mo><mi>contrari</mi><mo>&nbsp;</mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>m_1</mi><mo>=</mo><mo>&quot;</mo><mi>positiva</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_1</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo>&nbsp;</mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d3</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d4</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d5</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_1</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_2</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><mi>m_2</mi><mo>=</mo><mo>&quot;</mo><mi>positiva</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_2</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo>&nbsp;</mo><mi>contrari</mi><mo>&nbsp;</mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>m_1</mi><mo>=</mo><mo>&quot;</mo><mi>negativa</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_1</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo>&nbsp;</mo><mo>&nbsp;</mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d3</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d4</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d5</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_1</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_2</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d6</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d7</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d8</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo></mrow><mrow><mi>sig</mi><mo>=</mo><mo>&quot;</mo><mi>negativa</mi><mo>&quot;</mo></mrow><mrow><mi>sig</mi><mo>=</mo><mo>&quot;</mo><mi>positiva</mi><mo>&quot;</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>resol_inequació</mi><mfenced><mi>e_3</mi></mfenced></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>x_1</mi><mo>,</mo><mi>x_2</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn><mo>,</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mn>2</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>4</mn></mrow><mrow><mi>x</mi><mo>-</mo><mn>3</mn></mrow></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mn>2</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>4</mn></mrow><mrow><mi>x</mi><mo>-</mo><mn>3</mn></mrow></mfrac><mo>&lt;</mo><mn>0</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>2</mn><mo>∧</mo><mi>x</mi><mo>&lt;</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&gt;</mo><mn>2</mn><mo>,</mo><mi>x</mi><mo>&lt;</mo><mn>3</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&lt;</mo><mn>3</mn><mo>,</mo><mi>x</mi><mo>&gt;</mo><mn>2</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>positiva</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo>&nbsp;</mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>negativa</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo>&nbsp;</mo><ms>contrari</ms><mo>&nbsp;</mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>+</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sig</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>positiva</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>2</mn><mo>∧</mo><mi>x</mi><mo>&lt;</mo><mn>3</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="equivalent_equations"/><assertion name="syntax_expression"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Cal fer la taula de signes per veure que:

  • pels valors de x inferiors a #x_1, l'expressió és #m_1 (#n_1 #a)
  • pels valors de x entre #x_1 i #x_2, l'expressió és #m_2 (#n_2 #a)
  • pels valors de x superiors a #x_2, l'expressió és #m_1 (#n_1 #a)
 
x -oo #x_1   #x_2 +oo
#n #d3   0 #d4     #d5
#d #d6   #d7 0 #d8
#e #s_1 0 #s_2   #s_1

 

i l'enunciat demana que l'expressió sigui #sig

]]> 4.05.2.62Q SigneFracció ax+b/x+c Aleat_2 Resol: #e #v 0

Format de la resposta:

Entre dos nombres: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»3«/mn»«mo»§lt;«/mo»«mi»x«/mi»«mo»§#8743;«/mo»«mi»x«/mi»«mo»§lt;«/mo»«mn»5«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8743;«/mo»«mo»=«/mo»«mi»i«/mi»«mo»)«/mo»«/math»  

Altra situació: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»x«/mi»«mo»§lt;«/mo»«mo»-«/mo»«mn»2«/mn»«mo»§#8744;«/mo»«mi»x«/mi»«mo»§#62;«/mo»«mn»3«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»§#8744;«/mo»«mo»=«/mo»«mi»o«/mi»«mo»)«/mo»«/math»

]]> Els intervals solució queden definits per #sol

]]> 1.0000000 0.5000000 0 0 #sol  

]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>4</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>x_1</mi><mo>&lt;</mo><mi>x_2</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>a</mi><mo>*</mo><mo>(</mo><mi>x</mi><mo>-</mo><mi>x_1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d</mi><mo>=</mo><mi>x</mi><mo>-</mo><mi>x_2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi><mo>=</mo><mfrac><mrow><mi>a</mi><mo>*</mo><mo>(</mo><mi>x</mi><mo>-</mo><mi>x_1</mi><mo>)</mo></mrow><mrow><mi>x</mi><mo>-</mo><mi>x_2</mi></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi><mo>=</mo><mi>e</mi><mo>&lt;</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi><mo>=</mo><mi>e</mi><mo>&gt;</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>e_1</mi><mo>,</mo><mi>e_2</mi></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>e_3</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi><mo>=</mo><msub><mi>R</mi><mn>1</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi><mo>=</mo><msub><mi>R</mi><mn>2</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi><mo>=</mo><mo>{</mo><mi>t_1</mi><mo>,</mo><mi>t_2</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi><mo>=</mo><mo>{</mo><mi>t_2</mi><mo>,</mo><mi>t_1</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>sig</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>positiva</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>2</mn><mo>∧</mo><mi>x</mi><mo>&lt;</mo><mn>3</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="equivalent_equations"/><assertion name="syntax_expression"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Cal fer la taula de signes per veure que:

  • pels valors de x inferiors a #x_1, l'expressió és #m_1 (#n_1 #a)
  • pels valors de x entre #x_1 i #x_2, l'expressió és #m_2 (#n_2 #a)
  • pels valors de x superiors a #x_2, l'expressió és #m_1 (#n_1 #a)
 
x -oo #x_1   #x_2 +oo
#n #d3   0 #d4     #d5
#d #d6   #d7 0 #d8
#e #s_1 0 #s_2   #s_1

 

i l'enunciat demana que l'expressió sigui #sig

]]> 4.05.2.71Q SigneFracció ax+b/x+c_Aleat (a Aeat) Resol: #e #v 0

Format de la resposta:

Inequació 1 =x<-5

Inequació 2 =x>3

]]> 1.0000000 0.5000000 0 0 Inequació 1=#t_1Inequació2=#t_2]]>  

]]> Inequació 1 =#t_2Inequació 2 =#t_1]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>4</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable 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xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>x_1</mi><mo>,</mo><mi>x_2</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>6</mn><mo>,</mo><mn>5</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mo>-</mo><mn>3</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>18</mn></mrow><mrow><mi>x</mi><mo>-</mo><mn>5</mn></mrow></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mo>-</mo><mn>3</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>18</mn></mrow><mrow><mi>x</mi><mo>-</mo><mn>5</mn></mrow></mfrac><mo>&lt;</mo><mn>0</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>5</mn><mo>∨</mo><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>5</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&gt;</mo><mn>5</mn><mo>,</mo><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>6</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>6</mn><mo>,</mo><mi>x</mi><mo>&gt;</mo><mn>5</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>negativa</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo> </mo><mo> </mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>positiva</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo> </mo><ms>contrari</ms><mo> </mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>+</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sig</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>negativa</ms></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>I</mi><mi>n</mi><mi mathvariant="normal">e</mi><mi>q</mi><mi>u</mi><mi>a</mi><mi>c</mi><mi mathvariant="normal">i</mi><mi>&#243;</mi><mo>&#160;</mo><mn>1</mn><mo>=</mo><mo>#</mo><mi>t</mi><mi>_</mi><mn>1</mn><mspace linebreak="newline"/><mi>I</mi><mi>n</mi><mi mathvariant="normal">e</mi><mi>q</mi><mi>u</mi><mi>a</mi><mi>c</mi><mi mathvariant="normal">i</mi><mi>&#243;</mi><mn>2</mn><mo>=</mo><mo>#</mo><mi>t</mi><mi>_</mi><mn>2</mn></math>]]></correctAnswer><correctAnswer id="1" type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>I</mi><mi>n</mi><mi mathvariant="normal">e</mi><mi>q</mi><mi>u</mi><mi>a</mi><mi>c</mi><mi mathvariant="normal">i</mi><mi>&#243;</mi><mo>&#160;</mo><mn>1</mn><mo>&#160;</mo><mo>=</mo><mo>#</mo><mi>t</mi><mi>_</mi><mn>2</mn><mspace linebreak="newline"/><mi>I</mi><mi>n</mi><mi mathvariant="normal">e</mi><mi>q</mi><mi>u</mi><mi>a</mi><mi>c</mi><mi mathvariant="normal">i</mi><mi>&#243;</mi><mo>&#160;</mo><mn>2</mn><mo>&#160;</mo><mo>=</mo><mo>#</mo><mi>t</mi><mi>_</mi><mn>1</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="equivalent_symbolic" correctAnswer="1"/><assertion name="syntax_expression"/><assertion name="equivalent_equations"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/><data name="inputCompound">true</data></localData></question> Cal fer la taula de signes per veure que:

  • pels valors de x inferiors a #x_1, l'expressió és #m_1 (#n_1 #a)
  • pels valors de x entre #x_1 i #x_2, l'expressió és #m_2 (#n_2 #a)
  • pels valors de x superiors a #x_2, l'expressió és #m_1 (#n_1 #a)
 
x -oo #x_1   #x_2 +oo
#n #d3   0 #d4     #d5
#d #d6   #d7 0 #d8
#e #s_1 0 #s_2   #s_1

 

i l'enunciat demana que l'expressió sigui #sig

]]> 4.05.2.72Q SigneFracció ax+b/x+c_Aleat (a Aleat)_2 Resol: #e #v 0

Format de la resposta:

Inequació 1 =x<-5

Inequació 2 =x>3

]]> 1.0000000 0.5000000 0 0 Inequació 1=#t_1Inequació2=#t_2]]>  

]]> Inequació 1 =#t_2Inequació 2 =#t_1]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>4</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>x_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>x_1</mi><mo>&lt;</mo><mi>x_2</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>a</mi><mo>*</mo><mo>(</mo><mi>x</mi><mo>-</mo><mi>x_1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d</mi><mo>=</mo><mi>x</mi><mo>-</mo><mi>x_2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi><mo>=</mo><mfrac><mrow><mi>a</mi><mo>*</mo><mo>(</mo><mi>x</mi><mo>-</mo><mi>x_1</mi><mo>)</mo></mrow><mrow><mi>x</mi><mo>-</mo><mi>x_2</mi></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi><mo>=</mo><mi>e</mi><mo>&lt;</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi><mo>=</mo><mi>e</mi><mo>&gt;</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>e_1</mi><mo>,</mo><mi>e_2</mi></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>e_3</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi><mo>=</mo><msub><mi>R</mi><mn>1</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi><mo>=</mo><msub><mi>R</mi><mn>2</mn></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi><mo>=</mo><mo>{</mo><mi>t_1</mi><mo>,</mo><mi>t_2</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi><mo>=</mo><mo>{</mo><mi>t_2</mi><mo>,</mo><mi>t_1</mi><mo>}</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>&gt;</mo><mn>0</mn></mrow><mtable><mtr><mtd><mi>m_2</mi><mo>=</mo><mo>&quot;</mo><mi>negativa</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_2</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>contrari</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>m_1</mi><mo>=</mo><mo>&quot;</mo><mi>positiva</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_1</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d3</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d4</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d5</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_1</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_2</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><mi>m_2</mi><mo>=</mo><mo>&quot;</mo><mi>positiva</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_2</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mi>contrari</mi><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>m_1</mi><mo>=</mo><mo>&quot;</mo><mi>negativa</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>n_1</mi><mo>=</mo><mo>&quot;</mo><mi>signe</mi><mo> </mo><mo> </mo><mi>de</mi><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d3</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d4</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>d5</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_1</mi><mo>=</mo><mo>&quot;</mo><mo>-</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd><mi>s_2</mi><mo>=</mo><mo>&quot;</mo><mo>+</mo><mo>&quot;</mo></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></input></command><command><input><math 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xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>x_1</mi><mo>,</mo><mi>x_2</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>6</mn><mo>,</mo><mn>5</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mo>-</mo><mn>3</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>18</mn></mrow><mrow><mi>x</mi><mo>-</mo><mn>5</mn></mrow></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mo>-</mo><mn>3</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>18</mn></mrow><mrow><mi>x</mi><mo>-</mo><mn>5</mn></mrow></mfrac><mo>&lt;</mo><mn>0</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>5</mn><mo>∨</mo><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>5</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&gt;</mo><mn>5</mn><mo>,</mo><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>6</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>&lt;</mo><mo>-</mo><mn>6</mn><mo>,</mo><mi>x</mi><mo>&gt;</mo><mn>5</mn></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>negativa</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo> </mo><mo> </mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>positiva</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>signe</ms><mo> </mo><ms>contrari</ms><mo> </mo><ms>de</ms></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>+</mo></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sig</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>negativa</ms></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>I</mi><mi>n</mi><mi mathvariant="normal">e</mi><mi>q</mi><mi>u</mi><mi>a</mi><mi>c</mi><mi mathvariant="normal">i</mi><mi>&#243;</mi><mo>&#160;</mo><mn>1</mn><mo>=</mo><mo>#</mo><mi>t</mi><mi>_</mi><mn>1</mn><mspace linebreak="newline"/><mi>I</mi><mi>n</mi><mi mathvariant="normal">e</mi><mi>q</mi><mi>u</mi><mi>a</mi><mi>c</mi><mi mathvariant="normal">i</mi><mi>&#243;</mi><mn>2</mn><mo>=</mo><mo>#</mo><mi>t</mi><mi>_</mi><mn>2</mn></math>]]></correctAnswer><correctAnswer id="1" type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>I</mi><mi>n</mi><mi mathvariant="normal">e</mi><mi>q</mi><mi>u</mi><mi>a</mi><mi>c</mi><mi mathvariant="normal">i</mi><mi>&#243;</mi><mo>&#160;</mo><mn>1</mn><mo>&#160;</mo><mo>=</mo><mo>#</mo><mi>t</mi><mi>_</mi><mn>2</mn><mspace linebreak="newline"/><mi>I</mi><mi>n</mi><mi mathvariant="normal">e</mi><mi>q</mi><mi>u</mi><mi>a</mi><mi>c</mi><mi mathvariant="normal">i</mi><mi>&#243;</mi><mo>&#160;</mo><mn>2</mn><mo>&#160;</mo><mo>=</mo><mo>#</mo><mi>t</mi><mi>_</mi><mn>1</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="equivalent_symbolic" correctAnswer="1"/><assertion name="syntax_expression"/><assertion name="equivalent_equations"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/><data name="inputCompound">true</data></localData></question> Cal fer la taula de signes per veure que:

  • pels valors de x inferiors a #x_1, l'expressió és #m_1 (#n_1 #a)
  • pels valors de x entre #x_1 i #x_2, l'expressió és #m_2 (#n_2 #a)
  • pels valors de x superiors a #x_2, l'expressió és #m_1 (#n_1 #a)
 
x -oo #x_1   #x_2 +oo
#n #d3   0 #d4     #d5
#d #d6   #d7 0 #d8
#e #s_1 0 #s_2   #s_1

 

i l'enunciat demana que l'expressió sigui #sig

]]> 4t ESO/4.05 INEQUACIONS/4.05.3 Inequacions de 1r grau amb 2 incògnites 4.05.3.10 TEORIA: INEQUACIONS G1 2 INCÒGNITES
 

Inequacions de 1r grau

amb dues incògnites

Són lineals del tipus ax + by + c < 0,   ax + by + c > 0

Es resolen gràficament a partir d'una recta d'equació:

   ax + by + c = 0

Per representar la recta, es troben els punts de tall amb els eixos igualant x a zero i y a z:

Exemple: 4x + 2y - 1 = 0. Si x = 0, y = 1/2;  si y = 0, x = 1/4. Els punts de tall són (1/4,0) i (0,1/2)
]]> 0.0000000 0.0000000 0 4.05.3.15Q Trobar punts de tall eixos Volem representar  la recta «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»e«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»1«/mn»«/math» 

a) Troba el punt de tall de la recta amb l'eix de les abscisses (y=0)

b) Troba el punt de tall de la recta amb l'eix de les ordenades (x=0)

Formats de les respostes:

        a) (-2,0)

        b) (0,3/4)

 

]]> La resposta és  #sol2, #sol3

]]> 1.0000000 0.3333333 0 0 a) =#sol2b) =#sol3]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>*</mo><mi>y</mi><mo>+</mo><mi>c</mi><mo>=</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi><mo>=</mo><mo>-</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e3</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e4</mi><mo>=</mo><mi>b</mi><mo>*</mo><mi>y</mi><mo>+</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi><mo>=</mo><mi>y</mi><mo>=</mo><mfrac><mrow><mo>-</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>c</mi></mrow><mi>b</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol2</mi><mo>=</mo><mi>punt</mi><mfenced><mrow><mo>-</mo><mfrac><mi>c</mi><mi>a</mi></mfrac><mo>,</mo><mn>0</mn></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol3</mi><mo>=</mo><mi>punt</mi><mfenced><mrow><mn>0</mn><mo>,</mo><mo>-</mo><mfrac><mi>c</mi><mi>b</mi></mfrac></mrow></mfenced></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>5</mn><mo>*</mo><mi>y</mi><mo>-</mo><mn>5</mn><mo>=</mo><mn>0</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>y</mi><mo>=</mo><mo>-</mo><mfrac><mn>3</mn><mn>5</mn></mfrac><mo>*</mo><mi>x</mi><mo>+</mo><mn>1</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>)</mo><mo>&#8201;</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn><mspace linebreak="newline"/><mi>b</mi><mo>)</mo><mo>&#160;</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>3</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/><data name="inputCompound">true</data></localData></question> Si la recta talla l'eix de les abscisses, y = 0 i cal resoldre:

#e3 = 0

]]> Si la recta talla l'eix de les ordenades, x = 0, i cal resoldre:

#e4 = 0

]]> 4.05.3.16Q PassarexplícitaPuntsTallEixos 100 Estudiem la recta «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»e«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»1«/mn»«/math» 

a) Troba el punt de tall de la recta amb l'eix de les abscisses (y=0)

b) Troba el punt de tall de la recta amb l'eix de les ordenades (x=0)

Formats de les respostes:

  • a) (-2,0)
  • b) (0,3/4)

 

]]> La resposta és  #sol2, #sol3

]]> 1.0000000 0.3333333 0 0 a) =#sol2b) =#sol3]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mn>100</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mn>100</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mn>100</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>*</mo><mi>y</mi><mo>+</mo><mi>c</mi><mo>=</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi><mo>=</mo><mo>-</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e3</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e4</mi><mo>=</mo><mi>b</mi><mo>*</mo><mi>y</mi><mo>+</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi><mo>=</mo><mi>y</mi><mo>=</mo><mfrac><mrow><mo>-</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>c</mi></mrow><mi>b</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol2</mi><mo>=</mo><mi>punt</mi><mfenced><mrow><mo>-</mo><mfrac><mi>c</mi><mi>a</mi></mfrac><mo>,</mo><mn>0</mn></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol3</mi><mo>=</mo><mi>punt</mi><mfenced><mrow><mn>0</mn><mo>,</mo><mo>-</mo><mfrac><mi>c</mi><mi>b</mi></mfrac></mrow></mfenced></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>5</mn><mo>*</mo><mi>y</mi><mo>-</mo><mn>5</mn><mo>=</mo><mn>0</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>y</mi><mo>=</mo><mo>-</mo><mfrac><mn>3</mn><mn>5</mn></mfrac><mo>*</mo><mi>x</mi><mo>+</mo><mn>1</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>)</mo><mo>&#8201;</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn><mspace linebreak="newline"/><mi>b</mi><mo>)</mo><mo>&#160;</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>3</mn><mspace linebreak="newline"/></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/><data name="inputCompound">true</data></localData></question> Si la recta talla l'eix de les abscisses, y = 0 i cal resoldre:

#e3 = 0

]]> Si la recta talla l'eix de les ordenades, x = 0, i cal resoldre:

#e4 = 0

]]> 4.05.3.20 TEORIA GRÀFIC RECTA A EQUACIÓ

Si del gràfic d'una recta volem

la seva equació

Obtenim l'equació de la recta a partir de dos punts A(xA,yA) i B(xB,yB). Escrivim el sistema, substituint en l'equació y=mx+n, x i y per les coordenades dels punts:
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced close=¨¨ open=¨{¨»«mtable»«mtr»«mtd»«mi mathvariant=¨bold¨»m«/mi»«mo»·«/mo»«msub»«mi mathvariant=¨bold¨»x«/mi»«mi mathvariant=¨bold¨»A«/mi»«/msub»«mo»+«/mo»«mi mathvariant=¨bold¨»n«/mi»«mo»§nbsp;«/mo»«mo»=«/mo»«mo»§nbsp;«/mo»«msub»«mi mathvariant=¨bold¨»y«/mi»«mi mathvariant=¨bold¨»A«/mi»«/msub»«/mtd»«/mtr»«mtr»«mtd»«mi mathvariant=¨bold¨»m«/mi»«mo»·«/mo»«msub»«mi mathvariant=¨bold¨»x«/mi»«mi mathvariant=¨bold¨»B«/mi»«/msub»«mo»+«/mo»«mi mathvariant=¨bold¨»n«/mi»«mo»§nbsp;«/mo»«mo»=«/mo»«mo»§nbsp;«/mo»«mi mathvariant=¨bold¨»y«/mi»«mi mathvariant=¨bold¨»B«/mi»«/mtd»«/mtr»«/mtable»«/mfenced»«/math»
Resolem el sistema per trobar m i n.
Escrivim l'equació y = mx + n i la transformem en  ax+by+c= 0.
]]> 0.0000000 0.0000000 0 4.05.3.21Q Trobar equació amb punts de tall eixos Trobeu l'equació de la recta en la forma ax + by + c = 0.

#g

Format de la resposta:

5x-3y+6=0

 

]]> La resposta és #sol

]]> 1.0000000 0.5000000 0 0 #sol]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mrow><mfenced close="|" open="|"><mfrac><mi>c</mi><mi>a</mi></mfrac></mfenced><mo>∈</mo><naturalnumbers/></mrow></mfenced><mo>∧</mo><mfenced><mrow><mfenced close="|" open="|"><mfrac><mi>c</mi><mi>b</mi></mfrac></mfenced><mo>∈</mo><naturalnumbers/></mrow></mfenced></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>e4</mi><mo>=</mo><mi>b</mi><mo>*</mo><mi>y</mi><mo>+</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi><mo>=</mo><mi>y</mi><mo>=</mo><mfrac><mrow><mo>-</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>-</mo><mi>c</mi></mrow><mi>b</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol2</mi><mo>=</mo><mi>punt</mi><mfenced><mrow><mo>-</mo><mfrac><mi>c</mi><mi>a</mi></mfrac><mo>,</mo><mn>0</mn></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol3</mi><mo>=</mo><mi>punt</mi><mfenced><mrow><mn>0</mn><mo>,</mo><mo>-</mo><mfrac><mi>c</mi><mi>b</mi></mfrac></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>e1</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol4</mi><mo>=</mo><mo>-</mo><mi>e1</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p1</mi><mo>=</mo><mo>-</mo><mfrac><mi>c</mi><mi>a</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p2</mi><mo>=</mo><mo>-</mo><mfrac><mi>c</mi><mi>b</mi></mfrac></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>-</mo><mn>3</mn><mo>*</mo><mi>y</mi><mo>-</mo><mn>9</mn><mo>=</mo><mn>0</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>-</mo><mn>3</mn><mo>*</mo><mi>y</mi><mo>-</mo><mn>9</mn><mo>=</mo><mn>0</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>g</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>tauler1</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced><mrow><mn>9</mn><mo>,</mo><mn>0</mn></mrow></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced><mrow><mn>0</mn><mo>,</mo><mo>-</mo><mn>3</mn></mrow></mfenced></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mspace linebreak="newline"/></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_equations"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> L'equació de la recta és y=mx + n.

Com que la recta passa per #sol2 i #sol3, substituïm pels punts:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#333333¨ open=¨{¨ close=¨}¨»«mtable»«mtr»«mtd»«mi mathvariant=¨bold¨»e«/mi»«mi mathvariant=¨bold¨»n«/mi»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»s«/mi»«mi mathvariant=¨bold¨»o«/mi»«mi mathvariant=¨bold¨»l«/mi»«mn mathvariant=¨bold¨»2«/mn»«mo mathvariant=¨bold¨»,«/mo»«mo mathvariant=¨bold¨»§#160;«/mo»«mn mathvariant=¨bold¨»0«/mn»«mo mathvariant=¨bold¨»=«/mo»«mi mathvariant=¨bold¨»m«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mfenced»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»p«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfenced»«mo mathvariant=¨bold¨»+«/mo»«mi mathvariant=¨bold¨»n«/mi»«/mtd»«/mtr»«mtr»«mtd»«mi mathvariant=¨bold¨»e«/mi»«mi mathvariant=¨bold¨»n«/mi»«mo mathvariant=¨bold¨»§#160;«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»s«/mi»«mi mathvariant=¨bold¨»o«/mi»«mi mathvariant=¨bold¨»l«/mi»«mn mathvariant=¨bold¨»3«/mn»«mo mathvariant=¨bold¨»,«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»p«/mi»«mn mathvariant=¨bold¨»2«/mn»«mo mathvariant=¨bold¨»=«/mo»«mi mathvariant=¨bold¨»m«/mi»«mo mathvariant=¨bold¨»§#183;«/mo»«mn mathvariant=¨bold¨»0«/mn»«mo mathvariant=¨bold¨»+«/mo»«mi mathvariant=¨bold¨»n«/mi»«/mtd»«/mtr»«/mtable»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#333333¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#333333¨»§#8660;«/mo»«mfenced mathcolor=¨#333333¨ open=¨{¨ close=¨}¨»«mtable»«mtr»«mtd»«mi mathvariant=¨bold¨»m«/mi»«mo mathvariant=¨bold¨»=«/mo»«mo mathvariant=¨bold¨»-«/mo»«mfrac»«mfenced»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»p«/mi»«mn mathvariant=¨bold¨»2«/mn»«/mrow»«/mfenced»«mfenced»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»p«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfenced»«/mfrac»«/mtd»«/mtr»«mtr»«mtd»«mi mathvariant=¨bold¨»n«/mi»«mo mathvariant=¨bold¨»=«/mo»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»p«/mi»«mn mathvariant=¨bold¨»2«/mn»«/mtd»«/mtr»«/mtable»«/mfenced»«/math»

 

i l'equació és #sol1 .

Transposa per posar en la forma ax + by + c = 0

 

]]> 4.05.3.22Q Trobar equació amb 2 punts_100 Determina l'equació en la forma y = mx + n
de la recta que passa pels dos punts (#a_1, #a_2) i (#b_1, #b_2)
]]> La resposta és #r_1]]> 1.0000000 0.5000000 0 0 #r_1 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;19&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;19&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;19&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;19&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mfenced close=&quot;]&quot; open=&quot;[&quot;&gt;&lt;mrow&gt;&lt;mi&gt;a_1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a_2&lt;/mi&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;mfenced close=&quot;]&quot; open=&quot;[&quot;&gt;&lt;mrow&gt;&lt;mi&gt;b_1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;b_2&lt;/mi&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;recta&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;a_1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a_2&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;b_1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;b_2&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mi&gt;b_2&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;a_2&lt;/mi&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mi&gt;b_1&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;a_1&lt;/mi&gt;&lt;/mrow&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;a_1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a_2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;b_1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;b_2&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;700&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1400&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;400&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1600&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mfrac&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mfrac&gt;&lt;mn&gt;16800&lt;/mn&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression" correctAnswer="0"/><assertion name="equivalent_symbolic" correctAnswer="0"/></assertions><localData><data name="inputField">inlineEditor</data><data name="inputCompound">false</data></localData></question> Per calcular m i n, es substitueixen x i y per les coordenades de cada punt per tal d'escriure el sistema:
#a_2 = #a_1 · m + n
#b_2 = #b_1 · m + n
que es resol fàcilment, restant la segona equació de la primera per trobar m.
n es troba substituint, en qualsevol de les dues equacions, m pel valor trobat.]]> 4.05.3.31 IdentificarRecta ax+by+c=0 Relacioneu cada gràfic amb la seva equació.

]]> 1.0000000 0.5000000 0 true #g1

]]> #f1 #g2

]]> #f2 #g3

]]> #f3 #g4

]]> #f4 <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mtable><mtr><mtd><mi>s1</mi><mo>=</mo><mi>tauler</mi><mo>(</mo><mo>{</mo><mi>amplada</mi><mo>=</mo><mn>20</mn><mo>,</mo><mi>altura</mi><mo>=</mo><mn>20</mn><mo>}</mo><mo>)</mo><mo>;</mo></mtd></mtr><mtr><mtd><mi>s2</mi><mo>=</mo><mi>tauler</mi><mo>(</mo><mo>{</mo><mi>amplada</mi><mo>=</mo><mn>20</mn><mo>,</mo><mi>altura</mi><mo>=</mo><mn>20</mn><mo>}</mo><mo>)</mo><mo>;</mo></mtd></mtr><mtr><mtd><mi>s3</mi><mo>=</mo><mi>tauler</mi><mo>(</mo><mo>{</mo><mi>amplada</mi><mo>=</mo><mn>20</mn><mo>,</mo><mi>altura</mi><mo>=</mo><mn>20</mn><mo>}</mo><mo>)</mo><mo>;</mo></mtd></mtr><mtr><mtd><mi>s4</mi><mo>=</mo><mi>tauler</mi><mo>(</mo><mo>{</mo><mi>amplada</mi><mo>=</mo><mn>20</mn><mo>,</mo><mi>altura</mi><mo>=</mo><mn>20</mn><mo>}</mo><mo>)</mo><mo>;</mo></mtd></mtr></mtable></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mo>{</mo><mn>1</mn><mo>,</mo><mn>2</mn><mo>,</mo><mn>3</mn><mo>}</mo></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mo>{</mo><mn>1</mn><mo>,</mo><mn>2</mn><mo>,</mo><mn>3</mn><mo>}</mo></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mo>{</mo><mn>1</mn><mo>,</mo><mn>2</mn><mo>,</mo><mn>3</mn><mo>}</mo></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f1</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>*</mo><mi>y</mi><mo>+</mo><mi>c</mi><mo>=</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f2</mi><mo>=</mo><mo>-</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>*</mo><mi>y</mi><mo>+</mo><mi>c</mi><mo>=</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f3</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>*</mo><mi>y</mi><mo>-</mo><mi>c</mi><mo>=</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f4</mi><mo>=</mo><mo>-</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>*</mo><mi>y</mi><mo>-</mo><mi>c</mi><mo>=</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>g1</mi><mo>=</mo><mi>representa</mi><mo>(</mo><mi>s1</mi><mo>,</mo><mi>f1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>g2</mi><mo>=</mo><mi>representa</mi><mo>(</mo><mi>s2</mi><mo>,</mo><mi>f2</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>g3</mi><mo>=</mo><mi>representa</mi><mo>(</mo><mi>s3</mi><mo>,</mo><mi>f3</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>g4</mi><mo>=</mo><mi>representa</mi><mo>(</mo><mi>s4</mi><mo>,</mo><mi>f4</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>f1</mi><mo>,</mo><mi>f2</mi><mo>,</mo><mi>f3</mi><mo>,</mo><mi>f4</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>3</mn><mo>*</mo><mi>y</mi><mo>+</mo><mn>3</mn><mo>=</mo><mn>0</mn><mo>,</mo><mo>-</mo><mn>2</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>3</mn><mo>*</mo><mi>y</mi><mo>+</mo><mn>3</mn><mo>=</mo><mn>0</mn><mo>,</mo><mn>2</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>3</mn><mo>*</mo><mi>y</mi><mo>-</mo><mn>3</mn><mo>=</mo><mn>0</mn><mo>,</mo><mo>-</mo><mn>2</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>3</mn><mo>*</mo><mi>y</mi><mo>-</mo><mn>3</mn><mo>=</mo><mn>0</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>g1</mi><mo>,</mo><mi>g2</mi><mo>,</mo><mi>g3</mi><mo>,</mo><mi>g4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>tauler1</mi><mo>,</mo><mi>tauler2</mi><mo>,</mo><mi>tauler3</mi><mo>,</mo><mi>tauler4</mi></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><options><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="casSession"/></localData></question> Fixa't en els punts de tall amb els eixos. Calcula'ls i compara.

 

]]> 4.05.3.50 TEORIA REPRESENTAR INEQUACIÓ
Representació de ax + by + c ≥ 0
Per representar una inequació amb dues incògnites: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨normal¨»ax«/mi»«mo»+«/mo»«mi mathvariant=¨normal¨»by«/mi»«mo»+«/mo»«mi mathvariant=¨normal¨»c«/mi»«mo»§#10877;«/mo»«mn»0«/mn»«mo»§nbsp;«/mo»«mo»§nbsp;«/mo»«mo»§nbsp;«/mo»«mo»§nbsp;«/mo»«mi mathvariant=¨normal¨»o«/mi»«mo»§nbsp;«/mo»«mo»§nbsp;«/mo»«mo»§nbsp;«/mo»«mo»§nbsp;«/mo»«mi mathvariant=¨normal¨»ax«/mi»«mo»+«/mo»«mi mathvariant=¨normal¨»by«/mi»«mo»+«/mo»«mi mathvariant=¨normal¨»c«/mi»«mo»§#10878;«/mo»«mn»0«/mn»«/math»
Exemple: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»4«/mn»«mi mathvariant=¨normal¨»x«/mi»«mo»-«/mo»«mn»2«/mn»«mi mathvariant=¨normal¨»y«/mi»«mo»+«/mo»«mn»8«/mn»«mo»§#10878;«/mo»«mn»0«/mn»«/math»
1) Representem 4x-2y+8=0 cercant els seus punts de tall amb els eixos: (0,4) i (-2,0)
2) En ax+by+c, substituim x i y per (0,0) o un altre punt, per determinar el signe de l'expressió.
4·0-2·0+8 = 8 que és positiu. Com que l'enunciat demana que l'expressió sigui positiva, el semiplà del (0,0) és solució; en cas contrari, seria l'altre semiplà.
Atenció: si la recta passa per l'origen, agafem un altre punt per esbrinar el signe.
]]> 0.0000000 0.0000000 0 4.05.3.51 Determinar semiplà solució amb c Respecte a l'expressió #e,
el punt (0,0) és {#1}.

La solució de la inequació #e_1 és doncs el semiplà que {#2}



]]> 2.0000000 0.5000000 0 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e_11&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e_12&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;e_11&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;e_12&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;e_11&lt;/mi&gt;&lt;/mrow&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;gt;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;negatiu&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;positiu&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;NO&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;conté&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;el&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;conté&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;el&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;negatiu&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;positiu&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;NO&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;conté&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;el&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;conté&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;el&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;negatiu&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;positiu&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;NO&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;conté&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;el&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;conté&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;el&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;negatiu&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;positiu&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;NO&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;conté&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;el&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;p_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;conté&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;el&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt; &lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;s_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;ms&gt;positiu&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;s_2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;ms&gt;negatiu&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;ms&gt;NO&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;conté&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;el&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;punt&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;(0,0)&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p_2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;ms&gt;conté&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;el&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;punt&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;(0,0)&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession></question> 4.05.3.52 Determinar semiplà solució amb c_10 Respecte a l'expressió #e,
el punt (0,0) és {#1}.

La solució de la inequació #e_1 és doncs el semiplà que {#2}



]]> 2.0000000 0.5000000 0 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math 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xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;s_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;ms&gt;positiu&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;s_2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;ms&gt;negatiu&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;ms&gt;NO&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;conté&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;el&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;punt&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;(0,0)&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p_2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;ms&gt;conté&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;el&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;punt&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;(0,0)&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession></question> 4.05.3.53 Determinar semiplà solució amb c_100 Respecte a l'expressió #e,
el punt (0,0) és {#1}.

La solució de la inequació #e_1 és doncs el semiplà que {#2}



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xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math 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xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;ms&gt;NO&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;conté&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;el&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;punt&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;(0,0)&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;p_2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;ms&gt;conté&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;el&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;punt&lt;/ms&gt;&lt;mo&gt; &lt;/mo&gt;&lt;ms&gt;(0,0)&lt;/ms&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession></question> 4.05.3.71 Escollir gràfic correcte Quin dels gràfics correspon a la inequació #e?

La regió solució és la que està pintada i no deixa veure la quadricula.

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open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S4&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;36&lt;/mn&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler1&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler2&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_3&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler3&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_4&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler4&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession></question> 4.05.3.72 Escollir gràfic correcte_10 Quin dels gràfics correspon a la inequació #e?

La regió solució és la que està pintada i no deixa veure la quadricula.

]]> 1.0000000 0.5000000 0 true true abc #g_1 #g_2 #g_3 #g_4 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;mcm&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;e_2&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;S1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tauler&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;centre&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;amplada&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;S2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tauler&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; 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open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;centre&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;amplada&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;e&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; 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open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S4&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S3&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S4&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;90&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;30&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;90&lt;/mn&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler1&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler2&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_3&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler3&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_4&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler4&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession></question> 4.05.3.73 Escollir gràfic correcte_100 Quin dels gràfics correspon a la inequació #e?

]]> 1.0000000 0.5000000 0 true true abc #g_1 #g_2 #g_3 #g_4 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;100&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; 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open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;centre&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;amplada&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;S3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tauler&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;centre&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;amplada&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;S4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tauler&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;centre&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;amplada&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;20&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;e&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S3&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S4&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S3&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;g_4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;S4&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;cian&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;transparència&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mn&gt;90&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;30&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;90&lt;/mn&gt;&lt;mo&gt;&amp;les;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler1&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler2&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_3&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler3&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;g_4&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler4&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession></question> 4.05.3.80 TEORIA DEGRÀFICAINEQUACIONS
Del gràfic a les inequacions
Quan ens donen un gràfic, i cal trobar les inequacions que li corresponen,
1) Obtenim primer les equacions cartesianes de les rectes.
2) Un cop obtinguda l'equació ax+by+c, comprovem amb un punt de la regió factible, quin signe té en el punt, substituint x i y per les coordenades del punt.
  • Si el punt dona negatiu, la inequació era «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨normal¨»ax«/mi»«mo»+«/mo»«mi mathvariant=¨normal¨»by«/mi»«mo»+«/mo»«mi mathvariant=¨normal¨»c«/mi»«mo»§#10877;«/mo»«mn»0«/mn»«/math»
  • Si el punt dona positiu, la inequació era«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨normal¨»ax«/mi»«mo»+«/mo»«mi mathvariant=¨normal¨»by«/mi»«mo»+«/mo»«mi mathvariant=¨normal¨»c«/mi»«mo»§#10878;«/mo»«mn»0«/mn»«/math»
]]> 0.0000000 0.0000000 0 4.05.3.81 De Gràfic a Inequacions Quines són les inequacions (a més de x«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#10878;«/mo»«/math»0 i y«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#10878;«/mo»«/math»0), que corresponen al gràfic següent:

 

#G



Format de la resposta
[-2x-3y+7>=0,-3x-5y+9<=0]
Escriviu les equacions amb el coeficient de la x negatiu

]]> 1.0000000 0.5000000 0 0 #r_1 #r_2 <question><wirisCasSession>&lt;session lang=&quot;ca&quot; version=&quot;2.0&quot;&gt;&lt;library closed=&quot;false&quot;&gt;&lt;mtext style=&quot;color:#ffc800&quot; xml:lang=&quot;es&quot;&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;apply&gt;&lt;csymbol definitionURL=&quot;http://www.wiris.com/XML/csymbol&quot;&gt;repeat&lt;/csymbol&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;m_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;m_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;m_1&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;n_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;n_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;n_1&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd/&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mfrac&gt;&lt;mi&gt;n_1&lt;/mi&gt;&lt;mi&gt;m_1&lt;/mi&gt;&lt;/mfrac&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;n_2&lt;/mi&gt;&lt;mi&gt;m_2&lt;/mi&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;m_1&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;n_1&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;m_2&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;n_2&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;T1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;tauler&lt;/mi&gt;&lt;mfenced&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;centre&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;punt&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;amplada&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;amplada_finestra&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;600&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;altura_finestra&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;600&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;G&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;T1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;m_1&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;n_1&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;∧&lt;/mo&gt;&lt;mi&gt;m_2&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;n_2&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;∧&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;∧&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfenced close=&quot;}&quot; open=&quot;{&quot;&gt;&lt;mtable align=&quot;center&quot;&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;color&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;vermell&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;H&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;m_1&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;n_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;I&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;dibuixa&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;m_2&lt;/mi&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mi&gt;n_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfenced close=&quot;]&quot; open=&quot;[&quot;&gt;&lt;mrow&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;e_2&lt;/mi&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfenced close=&quot;]&quot; open=&quot;[&quot;&gt;&lt;mrow&gt;&lt;mi&gt;e_2&lt;/mi&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;e_2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;G&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;tauler1&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mfenced close=&quot;]&quot; open=&quot;[&quot;&gt;&lt;mrow&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mi&gt;r_2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;&gt;&lt;mfenced close=&quot;]&quot; open=&quot;[&quot;&gt;&lt;mrow&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;&amp;ges;&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;</wirisCasSession><correctAnswers><correctAnswer type="mathml">#r_1</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> 4t ESO/4.05 INEQUACIONS/4.05.3 Sistemes d'inequacions 4.05.3.10 TEORIA: SISTEMESINEQUACIONS G1  

Sistemes d'inequacions

Per resoldre un sistema d'inequacions lineals, primer es resolen les dues inequacions per separat.

Després cal fixar-se en el resultat:

  • tipus x>3, x>5; les solucions són els nombres més grans que 5 (perquè també són més grans que 3). Resultat: x>5
  • tipus x<-4, x<3; les solucions són els nombres més petits que -4 (perquè també són més petits que 3). Resultat: x<-4
  • tipus x>3, x<5; les solucions són els nombres entre 3 i 5). Resultat: {3<x,x<5}   
  • tipus x<-2, x>5; no hi ha cap nombre que sigui a l'hora més petit que -2 i més gran que 5. Resultat: sistema incompatible
]]> 0.0000000 0.0000000 0 4.05.3.11Q Resoldre Sistema 2 Inequacions ALEAT Resoleu el sistema format per les inequacions: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#00007F¨ open=¨{¨ close=¨}¨»«mtable»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mtd»«/mtr»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»2«/mn»«/mtd»«/mtr»«/mtable»«/mfenced»«/math»


Format de la resposta:
  • si el sistema és incompatible, escriu {x<i}  (minúscules)
  • en cas contrari, escriu {-3/5<x,x<2/3} o {x<-3}
]]> La resposta correcta és #sol1

]]> 1.0000000 0.3333333 0 0 #sol1 #sol2 <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>b1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>i2</mi><mo>=</mo><mi>a2</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b2</mi><mo>&gt;</mo><mi>c2</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>i12</mi><mo>=</mo><mo>(</mo><mi>a2</mi><mo>-</mo><mi>c2</mi><mo>)</mo><mo>*</mo><mi>x</mi><mo>&gt;</mo><mi>d2</mi><mo>-</mo><mi>b2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t2</mi><mo>=</mo><mi>x</mi><mo>&lt;</mo><mi>s2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo></mrow><mtable><mtr><mtd><mi>i1</mi><mo>=</mo><mi>a1</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b1</mi><mo>&lt;</mo><mi>c1</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d1</mi></mtd></mtr><mtr><mtd><mi>i11</mi><mo>=</mo><mo>(</mo><mi>a1</mi><mo>-</mo><mi>c1</mi><mo>)</mo><mo>*</mo><mi>x</mi><mo>&lt;</mo><mi>d1</mi><mo>-</mo><mi>b1</mi></mtd></mtr><mtr><mtd><mi>t1</mi><mo>=</mo><mi>x</mi><mo>&gt;</mo><mi>s1</mi></mtd></mtr><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>s1</mi><mo>&lt;</mo><mi>s2</mi></mrow><mtable><mtr><mtd><mi>sol1</mi><mo>=</mo><mo>{</mo><mi>t1</mi><mo>,</mo><mi>t2</mi><mo>}</mo></mtd></mtr><mtr><mtd><mi>sol2</mi><mo>=</mo><mo>{</mo><mi>t2</mi><mo>,</mo><mi>t1</mi><mo>}</mo></mtd></mtr></mtable><mtable><mtr><mtd><mi>sol1</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>i</mi><mo>}</mo></mtd></mtr><mtr><mtd><mi>sol2</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>i</mi><mo>}</mo></mtd></mtr><mtr><mtd/></mtr></mtable></apply></mtd></mtr></mtable><mtable><mtr><mtd><mi>i1</mi><mo>=</mo><mi>a1</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b1</mi><mo>&gt;</mo><mi>c1</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d1</mi></mtd></mtr><mtr><mtd><mi>i11</mi><mo>=</mo><mo>(</mo><mi>a1</mi><mo>-</mo><mi>c1</mi><mo>)</mo><mo>*</mo><mi>x</mi><mo>&gt;</mo><mi>d1</mi><mo>-</mo><mi>b1</mi></mtd></mtr><mtr><mtd><mi>t1</mi><mo>=</mo><mi>x</mi><mo>&lt;</mo><mi>s1</mi></mtd></mtr><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>s1</mi><mo>&lt;</mo><mi>s2</mi></mrow><mtable><mtr><mtd><mi>sol1</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>s1</mi><mo>}</mo></mtd></mtr><mtr><mtd><mi>sol2</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>s1</mi><mo>}</mo></mtd></mtr></mtable><mtable><mtr><mtd><mi>sol1</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>s2</mi><mo>}</mo></mtd></mtr><mtr><mtd><mi>sol2</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>s2</mi><mo>}</mo></mtd></mtr><mtr><mtd/></mtr></mtable></apply></mtd></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>i1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>6</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>8</mn><mo>&lt;</mo><mo>-</mo><mn>5</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>i2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>2</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>9</mn><mo>&gt;</mo><mo>-</mo><mi>x</mi><mo>+</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mn>6</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol1</correctAnswer><correctAnswer id="1">#sol2</correctAnswer></correctAnswers><assertions><assertion name="equivalent_symbolic" correctAnswer="1"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer es resolen les dues inequacions transposant termes.

El sistema equivalent és «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#007F00¨ open=¨{¨ close=¨}¨»«mtable»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»11«/mn»«/mtd»«/mtr»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»12«/mn»«/mtd»«/mtr»«/mtable»«/mfenced»«/math»

]]> El sistema equivalent és «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#007F00¨ open=¨{¨ close=¨}¨»«mtable»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»11«/mn»«/mtd»«/mtr»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»12«/mn»«/mtd»«/mtr»«/mtable»«/mfenced»«/math»

 Atenció, per calcular les solucions, cal tenir en compte que dividim per quantitats negatives i que cal canviar el sentit.

Les solucions són «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#007F00¨ open=¨{¨ close=¨}¨»«mtable»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»t«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mtd»«/mtr»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»t«/mi»«mn mathvariant=¨bold¨»2«/mn»«/mtd»«/mtr»«/mtable»«/mfenced»«/math». Ara cal esbrinar si són compatibles.

]]> 4.05.3.11Q Resoldre Sistema 2 Inequacions ALEAT_2 Resoleu el sistema format per les inequacions: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#00007F¨ open=¨{¨ close=¨}¨»«mtable»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mtd»«/mtr»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»2«/mn»«/mtd»«/mtr»«/mtable»«/mfenced»«/math»


Format de la resposta:
  • si el sistema és incompatible, escriu {x<i}  (minúscules)
  • en cas contrari, escriu {-3/5<x,x<2/3} o {x<-3}
]]> La resposta és #sol1

]]> 1.0000000 0.3333333 0 0 #sol1 #sol2 <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>b1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>c1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>d1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>b2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>c2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>d2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo><mo>*</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>-</mo><mn>1</mn><mo>,</mo><mn>1</mn></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr></mtable><mrow><mfenced><mrow><mi>a1</mi><mo>-</mo><mi>c1</mi><mo>&lt;</mo><mn>0</mn></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>a2</mi><mo>-</mo><mi>c2</mi><mo>&lt;</mo><mn>0</mn></mrow></mfenced></mrow></apply></mtd></mtr><mtr><mtd/></mtr><mtr><mtd><mi>s1</mi><mo>=</mo><mfrac><mrow><mi>d1</mi><mo>-</mo><mi>b1</mi></mrow><mrow><mi>a1</mi><mo>-</mo><mi>c1</mi></mrow></mfrac></mtd></mtr><mtr><mtd><mi>s2</mi><mo>=</mo><mfrac><mrow><mi>d2</mi><mo>-</mo><mi>b2</mi></mrow><mrow><mi>a2</mi><mo>-</mo><mi>c2</mi></mrow></mfrac></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mrow><mi>s1</mi><mo>≠</mo><mi>s2</mi></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>s1</mi><mo>∈</mo><integers/></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>s2</mi><mo>∈</mo><integers/></mrow></mfenced></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>i2</mi><mo>=</mo><mi>a2</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b2</mi><mo>&gt;</mo><mi>c2</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>i12</mi><mo>=</mo><mo>(</mo><mi>a2</mi><mo>-</mo><mi>c2</mi><mo>)</mo><mo>*</mo><mi>x</mi><mo>&gt;</mo><mi>d2</mi><mo>-</mo><mi>b2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t2</mi><mo>=</mo><mi>x</mi><mo>&lt;</mo><mi>s2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo><mo>,</mo><mo>&quot;</mo><mo>&gt;</mo><mo>&quot;</mo></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>v</mi><mo>=</mo><mo>&quot;</mo><mo>&lt;</mo><mo>&quot;</mo></mrow><mtable><mtr><mtd><mi>i1</mi><mo>=</mo><mi>a1</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b1</mi><mo>&lt;</mo><mi>c1</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d1</mi></mtd></mtr><mtr><mtd><mi>i11</mi><mo>=</mo><mo>(</mo><mi>a1</mi><mo>-</mo><mi>c1</mi><mo>)</mo><mo>*</mo><mi>x</mi><mo>&lt;</mo><mi>d1</mi><mo>-</mo><mi>b1</mi></mtd></mtr><mtr><mtd><mi>t1</mi><mo>=</mo><mi>x</mi><mo>&gt;</mo><mi>s1</mi></mtd></mtr><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>s1</mi><mo>&lt;</mo><mi>s2</mi></mrow><mtable><mtr><mtd><mi>sol1</mi><mo>=</mo><mo>{</mo><mi>t1</mi><mo>,</mo><mi>t2</mi><mo>}</mo></mtd></mtr><mtr><mtd><mi>sol2</mi><mo>=</mo><mo>{</mo><mi>t2</mi><mo>,</mo><mi>t1</mi><mo>}</mo></mtd></mtr></mtable><mtable><mtr><mtd><mi>sol1</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>i</mi><mo>}</mo></mtd></mtr><mtr><mtd><mi>sol2</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>i</mi><mo>}</mo></mtd></mtr><mtr><mtd/></mtr></mtable></apply></mtd></mtr></mtable><mtable><mtr><mtd><mi>i1</mi><mo>=</mo><mi>a1</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b1</mi><mo>&gt;</mo><mi>c1</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>d1</mi></mtd></mtr><mtr><mtd><mi>i11</mi><mo>=</mo><mo>(</mo><mi>a1</mi><mo>-</mo><mi>c1</mi><mo>)</mo><mo>*</mo><mi>x</mi><mo>&gt;</mo><mi>d1</mi><mo>-</mo><mi>b1</mi></mtd></mtr><mtr><mtd><mi>t1</mi><mo>=</mo><mi>x</mi><mo>&lt;</mo><mi>s1</mi></mtd></mtr><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>s1</mi><mo>&lt;</mo><mi>s2</mi></mrow><mtable><mtr><mtd><mi>sol1</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>s1</mi><mo>}</mo></mtd></mtr><mtr><mtd><mi>sol2</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>s1</mi><mo>}</mo></mtd></mtr></mtable><mtable><mtr><mtd><mi>sol1</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>s2</mi><mo>}</mo></mtd></mtr><mtr><mtd><mi>sol2</mi><mo>=</mo><mo>{</mo><mi>x</mi><mo>&lt;</mo><mi>s2</mi><mo>}</mo></mtd></mtr><mtr><mtd/></mtr></mtable></apply></mtd></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>i1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>6</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>8</mn><mo>&lt;</mo><mo>-</mo><mn>5</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>i2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>2</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>9</mn><mo>&gt;</mo><mo>-</mo><mi>x</mi><mo>+</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mn>6</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol1</correctAnswer><correctAnswer id="1">#sol2</correctAnswer></correctAnswers><assertions><assertion name="equivalent_symbolic" correctAnswer="1"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Primer es resolen les dues inequacions transposant termes.

El sistema equivalent és «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#007F00¨ open=¨{¨ close=¨}¨»«mtable»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»11«/mn»«/mtd»«/mtr»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»12«/mn»«/mtd»«/mtr»«/mtable»«/mfenced»«/math»

]]> El sistema equivalent és «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#007F00¨ open=¨{¨ close=¨}¨»«mtable»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»11«/mn»«/mtd»«/mtr»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»i«/mi»«mn mathvariant=¨bold¨»12«/mn»«/mtd»«/mtr»«/mtable»«/mfenced»«/math»

 Atenció, per calcular les solucions, cal tenir en compte que dividim per quantitats negatives i que cal canviar el sentit.

Les solucions són «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#007F00¨ open=¨{¨ close=¨}¨»«mtable»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»t«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mtd»«/mtr»«mtr»«mtd»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»t«/mi»«mn mathvariant=¨bold¨»2«/mn»«/mtd»«/mtr»«/mtable»«/mfenced»«/math». Ara cal esbrinar si són compatibles.

]]> 4t ESO/4.05 INEQUACIONS/4.05.4 Problemes d'inequacions 4.05.5.11Q Preguntes correctes en examen
exam

En un examen de #p preguntes et donen dos punts per cada encert i et treuen #e punt per cada error.

Per aprovar, és obligatori contestar totes les preguntes, i cal treure, almenys, #p punts. (Les no contestades compten com a incorrectes)

Quantes preguntes, com a mínim, cal contestar correctament per aprovar?
]]> 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 1.0000000 0.5000000 0 0 #c <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mtable><mtr><mtd><mi>p</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>10</mn><mo>,</mo><mn>20</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>e</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>3</mn><mo>,</mo><mn>8</mn><mo>)</mo><mo>*</mo><mn>0</mn><mo>.</mo><mn>1</mn></mtd></mtr><mtr><mtd><mi>e1</mi><mo>=</mo><mi>c</mi><mo>*</mo><mn>2</mn><mo>-</mo><mo>(</mo><mi>p</mi><mo>-</mo><mi>c</mi><mo>)</mo><mo>*</mo><mi>e</mi><mo>-</mo><mi>p</mi><mo>&gt;</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>R</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>e1</mi><mo>)</mo></mtd></mtr><mtr><mtd><mi>c1</mi><mo>=</mo><mfrac><mrow><mi>p</mi><mo>*</mo><mi>e</mi><mo>+</mo><mi>p</mi></mrow><mrow><mn>2</mn><mo>+</mo><mi>e</mi></mrow></mfrac></mtd></mtr></mtable></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mi>part_entera_superior</mi><mo>(</mo><mi>c1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>g</mi><mo>=</mo><mi>part_entera_superior</mi><mo>(</mo><mn>10</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w1</mi><mo>=</mo><mn>2</mn><mo>*</mo><mi>c</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w2</mi><mo>=</mo><mo>(</mo><mi>p</mi><mo>-</mo><mi>c</mi><mo>)</mo><mo>*</mo><mi>e</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>ww</mi><mo>=</mo><mi>w1</mi><mo>-</mo><mi>w2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>20</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1.8</mn><mo>&gt;</mo><mn>0</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>13</mn><mo>&gt;</mo><mn>12.308</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>12.308</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>13</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>ww</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>21.8</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#c</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Si x és el nombre d'encerts, (#p-x) és el nombre d'errors.

La inequació que cal resoldre és doncs:
2·x - (#p-x)·#e ≥ #p

]]> 4.05.5.21Q Nombres dobles i triples  

Quins són els nombres tal que el seu #m1 menys #m2 és més gran que el seu #m3 més #m4?
 
Resol la inequació que correspon al problema

Format:  x<3/2


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 1.0000000 0.5000000 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>m1</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>doble</mi><mo>,</mo><mo> </mo><mi>triple</mi><mo>,</mo><mo> </mo><mi>quàdruple</mi></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>m3</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>doble</mi><mo>,</mo><mo> </mo><mi>triple</mi><mo>,</mo><mo> </mo><mi>quàdruple</mi></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><mi>m2</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>1</mn><mo>,</mo><mn>9</mn></mrow></mfenced></mtd></mtr><mtr><mtd><mi>m4</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>1</mn><mo>,</mo><mn>9</mn></mrow></mfenced></mtd></mtr></mtable><mrow><mfenced><mrow><mi>m1</mi><mo>≠</mo><mi>m3</mi></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>m2</mi><mo>≠</mo><mi>m4</mi></mrow></mfenced></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m1</mi><mo>=</mo><mi>doble</mi></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m3</mi><mo>=</mo><mi>triple</mi></mrow><mrow><mi>e1</mi><mo>=</mo><mn>2</mn><mo>*</mo><mi>x</mi><mo>-</mo><mi>m2</mi><mo>&gt;</mo><mn>3</mn><mo>*</mo><mi>x</mi><mo>+</mo><mi>m4</mi></mrow><mrow><mi>e1</mi><mo>=</mo><mn>2</mn><mi>x</mi><mo>-</mo><mi>m2</mi><mo>&gt;</mo><mn>4</mn><mo>*</mo><mi>x</mi><mo>+</mo><mi>m4</mi></mrow></apply><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m1</mi><mo>=</mo><mi>triple</mi></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m3</mi><mo>=</mo><mi>doble</mi></mrow><mrow><mi>e1</mi><mo>=</mo><mn>3</mn><mo>*</mo><mi>x</mi><mo>-</mo><mi>m2</mi><mo>&gt;</mo><mn>2</mn><mo>*</mo><mi>x</mi><mo>+</mo><mi>m4</mi></mrow><mrow><mi>e1</mi><mo>=</mo><mn>3</mn><mi>x</mi><mo>-</mo><mi>m2</mi><mo>&gt;</mo><mn>4</mn><mo>*</mo><mi>x</mi><mo>+</mo><mi>m4</mi></mrow></apply><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m3</mi><mo>=</mo><mi>doble</mi></mrow><mrow><mi>e1</mi><mo>=</mo><mn>4</mn><mo>*</mo><mi>x</mi><mo>-</mo><mi>m2</mi><mo>&gt;</mo><mn>2</mn><mo>*</mo><mi>x</mi><mo>+</mo><mi>m4</mi></mrow><mrow><mi>e1</mi><mo>=</mo><mn>4</mn><mi>x</mi><mo>-</mo><mi>m2</mi><mo>&gt;</mo><mn>3</mn><mo>*</mo><mi>x</mi><mo>+</mo><mi>m4</mi></mrow></apply></apply></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi><mo>=</mo><mi>e1</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>resol_inequació</mi><mfenced><mi>e1</mi></mfenced></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn><mo>*</mo><mi>x</mi><mo>-</mo><mn>4</mn><mo>&gt;</mo><mn>2</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>5</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mfrac><mn>9</mn><mn>2</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">textField</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> El quàdruple del nombre s'escriu 4x, el triple, 3x...

i si és el quàdruple menys 5, s'escriu 4x-5

]]> 4.05.5.22Q Problema nombres  

Quins són els nombres tal que si restem #m1 a aquests nombres, el resultat és més petit que si a #m2 li restem aquests nombres?
 
Resol la inequació que correspon.

Format:  x<2/3


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 1.0000000 0.5000000 0 0 #s1 <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>m1</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>1</mn><mo>,</mo><mn>19</mn></mrow></mfenced></mtd></mtr><mtr><mtd><mi>m2</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>1</mn><mo>,</mo><mn>9</mn></mrow></mfenced></mtd></mtr></mtable><mfenced><mrow><mn>3</mn><mo>*</mo><mi>m1</mi><mo>&lt;</mo><mi>m2</mi></mrow></mfenced></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mi>x</mi><mo>-</mo><mi>m1</mi><mo>&lt;</mo><mi>m2</mi><mo>-</mo><mi>x</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi><mo>=</mo><mi>resol_inequació</mi><mfenced><mi>e1</mi></mfenced></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer>#s1</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Anomenem x els nombres que verifiquen la inequació.

Si restem #m1 a x ens dona x - #m1;

si a #m2 li restem x, ens dona #m2 - x.

Només falta escriure la inequació.

]]> 4.05.5.23 ProbInequacionsNombres fraccions  

Si al #m1 d'un nombre se li suma el seu #m2  i a aquesta suma s'addiciona #m3, el resultat final és més petit #m4. Quins nombres són així?
Escriu la inequació final: {#1}

Format:  x<2/3


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b1c11LV9VYqenl3yUVshgqG7SNjy+SQDkc+yRhyMjnHkFQ+pY9Vtr+z+rs9X3+59pUUFVt2Y7eAYduc8/md2ePysfGTE6tSkhokoWzwH5+quuhhop0HZ02R57/VXy6S08FN0u0vHTwxwsNpppC2NoaC50bXOdgfJcSSfkklbOo59OOpf4SdKrdvi7c1r/FsuG4a7tMbsI5JP4NzMk4927AAwpGVazrHQ5mI12tz71UNRhvhTcRj9Q4+9ERFirCRV79THSmlkoazXenoezUxfhbnSRxktmBPunaAPa4Zy/wCCAXHBB3WEXzqqeCrpZaWqhjnp5mGOWKRocx7SMFrgeCCOCCsyQnYknGEVh7+Y4KQplRi0+YbGhnvHEbwudS2zpPrOq0LrSlvUPupnYgroxGHukp3OaXhuSMO9oIORy0Z4yD7euOi2aG17UWynljfQ1TPrKJrd2YoXvcBG7cSSWlpGcnIAPBJA0ZWg0wpyBfVrh71crXQKhLX1Y8ehXRWlqIKuliqqWaOenmYJIpY3BzHtIyHNI4II5BC+iiP0painvXTQ2+sqo5qi01LqaNvcLpRAWh0ZcCScZL2N8DEYA/JKlxVZOS5lo7oR3FUrPyjpOZfAd9k2+SIiLGWIiIiIihT1CdfrT0yrKayWylhvV/dJHJVUvd2spYMgkPcM4ke38luDjIe4Y2tf5PU/13punlHJprTUsNTq2ojG52A9ltY4ZEjweDIQctYf2Od7drX0RraqprqyetraiapqqiR0s00zy98j3HLnOceSSSSSfKtLBGBP3gBPVBv1X2W6F3M7w3hx7tcGZmtjss1XULp1rTT+vtK02o9OVffpJva9jgBLTyADdFI3J2vGRxyCCCCWkE7EuZ3RjqbqDpfqpt4s7u/STbWXC3yPIiq4wfB87XjJLXgEtJPBaXNd0P6da00/r7StNqPTlX36Sb2vY4AS08gA3RSNydrxkccgggglpBMDi/CEagxush3dBccjw/C7nwO/zA7ZeYEUWOq8vWerqqDo9rSuoamalq6bT9fNBPDIWSRPbTvLXtcOWuBAII5BC89FS01DRwUVFTw01LTxtihhhYGMjY0Ya1rRwAAAAB4W6KJ+lURoNF0mnJcip0651kmDhte76Y9qOVzPLO7E2OdrTn2TMwXAhx84dLMrEfKy8wPZa5wP/MAR/KfPzmJBw2iF+OtP+s7rX/0fr/8Ak71La0utpaauo56Ktp4amlqI3RTQzMD2SMcMOa5p4IIJBB8r59J76w2Sj0febmJNU2il7FTFVVG6qrIYSI2V+HHLmTDY8uBcGvkdG5xexyxeiadhBsxKk2eSHAcRobd2V+9cp9pyct4RFrevtQzWW2GjtDYanUdfFIy00srS5jpGgfhZsEFtPGXMMjsjgta3Mj42OuCPHhwIbosVwa1ouSdAFHgEmwWhaL1F1T1Jo6yah/hBoyl+1LfBW9j+DdS/td2Nr9u764ZxuxnAzjwF6rvqHqTYvs6srr3pKupJrvb6KeCGwVEEjmVNZDTuLXmseGuAlJGWkZHhZjTFnptPaatdgonzSUtso4aOF8xBe5kbAxpcQACcNGcAf0LwXFhrup2iLfDhstHPW3mQu4aYIqV9I5o/8PuV8JA4G1rzkEAOoyhYxrdTrcKWEe8Nz9Nlnsi5I9m/sjW9xqpOLLw2Qy62ak5ERXwotERERERERERERERYvVl9t+mNNXDUF1k7dHQQOmkw5oc7A4Y3cQC5xw1oyMkgfK+EgC5XJjHRHBjRcnILU+u3Uin6a6PFxZBFV3SskMFBTPeAC/BJkeMhxjZxnb8ua3Ld24Ug1nrHU+sq9tbqa9VVylZnttkIbHFkNB2RtAYzO1udoGSMnJX16kavumudYV2obpLKTPIRTwvk3CmgySyFpAAw0HyAMnLjySVgaSmqKyrhpKSCWoqJ5GxxRRMLnyPccBrQOSSSAAFrU5NujusPZV34dw9CpMAOiAGKdTw5A8Bv4r5IrXdK/TJa6ekp7nr+olrKt8Yc61U8nbihJDgWySNO55GWH2FoDmkZeOTIH8QHST/al/xjVf8AWrmymR3C5sO9YszjmmQIhht2n23tAt6kfLgqIrY9Aa21Joa9R3TT1xlpyJGumpy4mCpDcgNlYCA8Yc4D5GSWkHBUn9bfT7dNH0lVqDTE8t1sNPG180cpzV04wd73BrQ18YwCXDBAdy3DS9QasV8OJLvscip+VnJOrSxdDIew5EH3EK/vR7qxpvqVSSstwlobpTRtfU0FQRvAIGXxkflxhx27sA+MtbubmQFzv6RayqNB6/tuoojK6nik7dbFHnM1O7iRuNzQ4ge5oJxva0nwuhdJU09ZSQ1dJPFUU88bZIpYnhzJGOGQ5pHBBBBBCn5GaMdna1CqLFVCbSpkdT/du05HeF9URFnLVkRERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERFE/qg0f/CTp8+7UzM19j31TOfyoCB3m8uAHDQ/OCfweB+UqfLoyqc+ovp2/RuqnXO208n2Fc3ulic2JrY6aZxcXQDbwABy3ge3gZ2OK3PDFRFvojzzb8R8fNWDg6rAAyUQ82/EfHzT0064g0hrh1Hc6mOmtF2YIaiWQhrIpG5MUjjgnGS5p5AHc3E4arjLnMp79PPWT7J+n0jq6q/FvEdBXyu/RfgRSE/q/gO/keD7cbO7ENHdHP0mCLneOPMc1kYpoD5gmclxdwHaHG28c7buGnOzyL50tRBV0sVVSzRz08zBJFLG4OY9pGQ5pHBBHIIX0WjEWVbkWyKIiIvigD1n0cD7Fp24OrY2VENTNCylON8rXtaXSDnOGmNoPB/ODkcZrKpl9WOrIL7rinsNGY5KexsfHJK3B3TybTI3IcQQ0NY3GAQ4PB+FDSs6hQnwpCG1/M+Zurjw1AiQaZCa/XM+BJI+as16MLbPFYtRXhz4zT1VTDTMaCd4dE1znEjGMYmbjn4PjjM/qMPTBZfsjpFQTPjqY5rlNLWysmGMZOxhaMA7THGxwznO7IOCFJ60SsRetnorudvLL4KtK/H6+pRnjjbyy+CIiKMUOign1P9d6bp5Ryaa01LDU6tqIxudgPZbWOGRI8HgyEHLWH9jne3a171P9d6bp5Ryaa01LDU6tqIxudgPZbWOGRI8HgyEHLWH9jne3a19Ea2qqa6snra2omqaqokdLNNM8vfI9xy5znHkkkkknyrTwNgYzxbPz7fqtWtP2uZ/D/N3a4MzM7PYZqlbVVNdWT1tbUTVNVUSOlmmmeXvke45c5zjySSSST5Xqsdmut8rH0lnoKiuqGRPmdHCzcQxoyT/zD7yQBkkA/fSOnbrqm+Q2ezwd2ok5c53DImDy95+GjP7wBkkA206d6MtWirGLfb292okw6rq3Nw+d4+T9zRk4b8Z+SSTa1dr8Kkwwxou86DgOJ5cOK0HE2KYNFh7Le1FOg4DieXDj5lU1W8dGOpuoOl+qm3izu79JNtZcLfI8iKrjB8HzteMkteAS0k8Fpc10n9culX2n39T6Ypv7v5kraKNv6R98jB/hPvb/ACvI935deF3yk3JV6Sc1zQ5rhZzTu/W4+IsRlKUKuy9WlxHgGxGo3tP60O/zC6hdONe6W6g2GK76ZukNS0xtfPTF7RUUhduAZNGCSw5a4D4dtJaXDBWH6mUosVzp9d0wIiaIaG/Z5H0IdJ25hnhnYlmL3vJa0Qunc4OLI9vPbp1rTUGgdVU2o9OVfYq4fa9jgTFURkjdFI3I3MOBxwQQCCHAEdEOjHU3T/VDSrbxZ3dirh2suFvkeDLSSEeD43MOCWvAAcAeA4Oa3z70hdHQlJeIzN8tEFr72ndfuNi13HgbX3CUm9og6EL1LH36yWq+0kdNdqGKqZFKJoHOyJKeUAhssTxh0UjcnbIwhzScggr81eh73Z3E6KvdJBb25cyy3OlMlPEByIaaaMtfTsJLh7xO2MFojY1rBGcbNqW4Wt3Z1Jo7UlvlyWskoaCS6QTubw8xupBI9rM42mZkLnAjDchwb49qWBa5SYvWQWF4Bycy5PLIdoHztx3rYGTUKILHLvX9Zp6+UrRBauo2r7fRt/N05fSVhZnk/hquCWZ2Tk++R2M4GGgAe6w2C3WV08lIa2aecNEtRXV89ZO5rc7Wd2d737GlzyGZ2gveQAXOJxn8OLV/sPrP/I+6/wCjr0Q3HWd0wLHoKqhY4dyOqvtdFQwSx/BDY+9UMecghksMZA3bi1wDSiSOLqswS0VkVzeDrtB7y6wOm+6B0vDzFlkL9e7VYqSOpu1dFSsllEMDXZMlRKQS2KJgy6WR2DtjYC5xGACVkenVirKSCXUd9hMGorxTQCtpw9rmUUce90dI0tJD+2ZpcyZJe973DazZGz0aR0mLPVyXa53Oa9XqWLtGrmiZGynjJDnQ08bR+DiLwDyXyO2sD5JO2zbsqtbBmCmUIGYjkOjOFstGjgO/K58Ble+DMTPW5DRERFvyxUREREREREREREUEetXUH2d01orFDV9qe71ze5D2892niG93uIw3EhgPkE/tG5Tuqw+u/wD7zf8A27/9OsSfcWy7iFsOFILY1XgNdxJ8QCR6hVgVlfRFpKKor7xrSspd/wBLihoJHFjmiRw3TED8prg0xgOGBiR455xWpXG9EX+tTc//APOS/wDwIFC05odHF9ys7Gcd8Gkv2PtEDwJz+Xcp3REWyqkEVF/VJpC16P6qS09miip6K40kdfHSxR7WU5c57HMbyeC6NzgBgDdtAAAV6FU31zVlvfqvTlvjpdtxhoZJp6jttHcifJiNm78o7XRynB4G/jyVHVNoMC53LccDR4kOqCG3RwN/AXBPj71XRXu9LmoPt/ovZu5V/U1Vt32+f8Hs7fbP4NngA4hMXIzn5OcqiKtn6Gbt3tKajsX0+36Oujq+9vzv70ezbtxxjsZznnd4GOY6mP2Y9uIW645lhFpfWWzY4Hzy+PuVikRFsSplERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERFrnUjSNDrfSNXp+uf2e7h8FQI2vdBK05a8A/1g4IJa5wyM5WxoucOI6E8PYbEZhdkKK+C8RGGxBuFQnXuidR6IubKHUFD2e7uNPPG4Pina12C5jh/Udpw4BzcgZC1xX/ANbaXs2sNPT2O+U3eppfc1zeJIXjO2Rjv5Lhk/sIJBBBINT+rHRvUejq6qrLbS1N10+3MkdXG0PkhZhziJWt5G0NOX42YwcgnaLBpNehzYEONZr/AEPdz5K0qJiaFPAQ45DYnoe7ny8l4umPV3VWhY4qCnkjuFna8uNBUjhu5wLu28e5hODjy0FzjtJKnbSXqF0RdKFz779TYKtn5UT431Eb8l35D42knAAJ3Nby7AzjKqOiypyiSk2S5zbOO8ZH5eizqhh2QniXvbsuO9uR+XpdXpvPVDp7aaVtRVavtMjHPDAKScVL84J5bFucBx5Ix455Chrqx6g/rqGqsuh4ammbJmN11kOyTblwd2meW5G0h5IcAT7WnDhXtFiymG5SA4PddxHHTyWFJYRkpZ4iPu8jjp5fPJFs/SzSc+tdcW+wxiQU8j+5WSsz+Cgby92drg0ke1pIxuc0HyvFonS951hqGCx2Om71TL7nOdxHCwY3SPd/JaMj9pJAAJIBun0v0HZtAaeFttre9Uy4dWVj24kqXj5P960ZO1ucAE+SXE91ZqzJGGWNzedOXM/rNd+IK5Dp0IsabxHDIcOZ+HFbRS08FJSxUtLDHBTwsEcUUbQ1jGgYDWgcAAcABfREVak3VRE3zKKvHqJ9R9t0h9paT0a767U8WIZKza19NQvOQ8cn8JMzA9uNoJ9xJa5hxHqs9QP2H9XoTQlb+N+Yrnc4XfoXw6GJw/XfDnD834HvyY6aK3ME4CEy1s9Um9nVrOPN3LgN+py1j5ma2eyxfWtqqmurJ62tqJqmqqJHSzTTPL3yPccuc5x5JJJJJ8rI6R07ddU3yGz2eDu1EnLnO4ZEweXvPw0Z/eAMkgFpHTt11TfIbPZ4O7UScuc7hkTB5e8/DRn94AySAbadO9GWrRVjFvt7e7USYdV1bm4fO8fJ+5oycN+M/JJJsyvV6FSoWwzOIdBw5nlwG9aBijFEKjQthnaiu0HDmeXAb/Mp070ZatFWMW+3t7tRJh1XVubh87x8n7mjJw34z8kknZkRVDHjxJiIYsU3cdSqHmZmLNRXRoztpzsySihbrl0q+0+/qfTFN/d/MlbRRt/SPvkYP8J97f5Xke78uaUWVTqjHp8cRoJz3jcRwKzKTVpmlTImJc57xuI4H9cwqHrYenWtNQaB1VTaj05V9irh9r2OBMVRGSN0Ujcjcw4HHBBAIIcARM3XLpV9p9/U+mKb+7+ZK2ijb+kffIwf4T72/wAryPd+XA9ptVRcXkx4ZE04dI7x/QPvKtJ+IaVHpj5qbcGwgLPDt18rEb77ra7s8lf1Hr8rU5X6TCda2o3tP60O/wAwukXRjqbp/qhpVt4s7uxVw7WXC3yPBlpJCPB8bmHBLXgAOAPAcHNbvC5xdO6u66EvTb3p661FLchG6IytA2uY7y1zDlrh4OHA8tBGCBiadM+pHWVB9PFe6C23mGPd3ZNhp6iXOce5vsbgkeI+QPvOV5ZrVWozZ97ac5xg7iRby+0RwJAPEbzOwsQyxOy+/fbL5+itoi0Dpb1Y0vr2EQU032ddhgPt9VI0SPOzc4xHP4Row7kAEBuS1oIzv664UVkVu0w3CmoMaHGYHwzcIiIuxdqIiIiIiIiIiIiLTuoHU3RuhK+30Opbr9NPW7nNZHE6V0UYDvwj2tBcGlw2A4JJPAw1xbuKoH6ib/Uah6yainmErI6Ordb4YnzGQRsgPbO3IG0Oc1z9o8F588k4c7MmXYC3UrZMMURlXmnQ4pIY0XNteA49+m5X3pKmnrKSGrpJ4qinnjbJFLE8OZIxwyHNI4IIIIIUTerLSD9T9K56+kiidW2OQ17SY273QBpEzA8kbRtxIQM7u0BgnGID9KeoNb0/UOh03pyrzaauf6m6U08ZfA2JrSHyZAJjdjDQ4EBz+2HZGArtL5CiNnIJBFty5T8lFw3UmOa8OIs4d3AjdfMdy5hKUPTl1J/i81p+MJdlgue2K5Yg7jmbQ7tytx7va5xyBnLXO9pdtx6fUj0s/i91Kyss9PVO03cOaeR/ubTS5JNOXZJOANzS7BIJGXFjnKJlAWiS0XmFbwdKVqRyzhxB4j5EHyIXTO1XG33agjuFqr6Wvo5c9uoppmyxvwSDhzSQcEEf0gr1LnVojqDrLRXdbpm/1VBFLkvgw2WEuO3Lu28OZu9rRuxnAxnCkqr9UPUSekmhit+nKWSSNzWzRUspfGSMBzQ6UtyPIyCOOQfCmIdVhEdoEFVtN4CnmRLQHBzeZsfH8lanX+ttN6Gssl01DcYqcCNzoacOBnqS3ALYmEgvOXNB+BkFxAyVQzqjrS4a+1pWakuEfY721lPTCVz208TRhrGk/wBbjgAFznHAzhYvU+ob5qe7PuuoLpVXKsfkdyd5dtaXF21o8MaC4kNaABngBYtR05OumMhkFumHcMQqQDEcdqIcidwHAfP3IrtekPS/2D0mhuc8HbrL3O6rcX03bkEQ9kTS48vaQ0yNPAxKcDnJpfaLfV3a7Udqt8PerKydlPTx7g3fI9wa0ZJAGSQMkgLpJp21U9i0/brJSPlfT2+kipYnSkF7mRsDQXEAAnAGcALvpUO7y87lEY/nerlYcs05vNz3D8z6L3oiKeVToiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiKOeo3RvR2se9V/S/ZN1k3O+to2hu953HMjPyX5c7cTw84A3AKHtR+mvU9Jvksd7tt0jZCX7ZmuppXvGfY1vubzgYLntGTzgDKtOilZWtTksNlr7jgc/zU3JYiqEm0NY+7RuOf5+qp9ZPT71FuHe+rprbae3t2/V1gd3M5zt7Qf4wM5x5GM84kLSXpqt1NVU9Vqa/yV7Gsa6WjpIe0wyZBLTISXOZ+UOGsccg5b4U/osiPiKeiiwcG9w+dysqZxZUo4IDg0ch8Tc+qx2nLFZtOWxltsdtprfSMwe3CzG4hobucfLnENGXOJJxySsiiKEc4uO043K1x73PcXONyUVYfVZ6gfsP6vQmhK38b8xXO5wu/Qvh0MTh+u+HOH5vwPfkxvVZ6gfsP6vQmhK38b8xXO5wu/Qvh0MTh+u+HOH5vwPfkx00Vu4FwL1uzUai3s6sYd/Bzhw4DfqctY2amrdhiLLaR07ddU3yGz2eDu1EnLnO4ZEweXvPw0Z/eAMkgFpHTt11TfIbPZ4O7UScuc7hkTB5e8/DRn94AySAbadO9GWrRVjFvt7e7USYdV1bm4fO8fJ+5oycN+M/JJJsqv1+HS4ey3OIdBw5nl71oOKMUQqNC2GdqK7QcOZ5cBv8ynTvRlq0VYxb7e3u1EmHVdW5uHzvHyfuaMnDfjPySSdmRFUEePEmIhixTdx1KoeZmYs1FdGjO2nOzJKIiLqXQiIiIsVqu902nrJNc6hvc2YbHEHBpkefDRn/ABnzgAnBwq7XWtkuNyqa+aOGOSoldK9sMYY0EnJwB/aeSeSSSSpN6+SyCGzwiR4jc6ZzmA+0kbACR94yf8Z+9RdR081ZVw0lOzfNPI2ONuQNznHAGTx5KqrGNQjR536GPZbbLiSL38jYePFWXhSThwZP6SdXXz4AG3wuvFW1tLRMa6pmEYccN4JJ/qC88V6tckgY2raCf75paP8AGRhSH1Z6POdZobtpkS1FdSQNbV02XE1IA5kjBJw/ydg4I8cjDoDVp4b6IqPU6a2LHmH9dbtBpaA07hYtJIHHaF91t26UV8jVpfrYLySMiNCO8c93HzUnUtRPSVUVVSzywVELxJFLG8texwOQ5pHIIIyCFZ307dZ/tf6bSGr6v8ZcR0FfK79K+BFIT+t+A4/l+D78F9LNP3h1C8U9QS6mcf6TGfvH7P2f/s7gxzXsD2ODmuGQQcghVjibDFRwbP8AVxe1Dd7LgLBw9bOG8Xy5g3ObDiR6XG2m5j0P5rpCiiX03dSv4aaeNmuZ23q0wxtke6bc6ri/JEvuJcXDADzyMuac+7aJaXdAjNjww9uhW9S0wyYhCIzQoiIu1d6IiIiIiIiLmEunq5y9TdNP0hr+9abcyVsdFVubAZXte90B90TnFvGXRuYTwPPgeFD1dpsw96sjo7itESPDJzIafAXv7wpP9FFTTwdW6yKaeKKSos00cLXvAMjxLC4taD5O1rnYHw0n4KuWuenRTU1Jo/qnYtQ3BuaOnncyodk/g45GOidJwCTtDy7AGTtx85XQtdtKeDCLeBUfj2WdDqDYtsnNHmNR5W815brbrfdqCS33Wgpa+jlx3KephbLG/BBGWuBBwQD/AEgKrnVT0yXSnq6i56AqIqykfIXNtVRJ25YQS0BscjjteBl595aQ1oGXnk2tRZkeWhxxZ4Wu0qtzlKftS7sjqDmD4fEWPNc76vpn1Epauall0NqN0kMjo3GK3SyMJBwdr2tLXD7iCQfIJXqsfSTqXeKt1LSaKvMUjYzITWU5pWYBA4fNtaTyOAc+TjgroMoS9QPXG36OoJbHpWspa/Uku6N8kbmyx27BLXF/kGUEECM+CMuGMNfGRadBhN2nuNlu8jjGp1CKIEvAaXHfnYczy8VVLqDo66aHvUNmvNRQPr30kdTNDSz900pfkiKQgYEgABIGRhzSCQQVri+tXU1FZVzVdXPLUVE8jpJZZXlz5HuOS5xPJJJJJKkboT0nunUm9GSQy0Wn6SQCtrQOXHg9mLPBkIIyeQwEE5y1roprDFfswxqt9izTZGV62beOyMzpnyHuGqkX0Y6AqKi9Ta/udJLHSUsboLU57S0TSuy2SRpDhkMbuZyC0mQ4OWHFrV5bRb6S02mjtVvh7NHRwMp6ePcXbI2NDWjJJJwABkklepbRLQBAhhgVF1uqvqs46YdkNAOAGnzPMlERF3qJRERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERVh9VnqB+w/q9CaErfxvzFc7nC79C+HQxOH674c4fm/A9+TG9VnqB+w/q9CaErfxvzFc7nC79C+HQxOH674c4fm/A9+THTRW/gXAvW7NRqLezqxh38HOHDgN+py1j5qat2GIstpHTt11TfIbPZ4O7UScuc7hkTB5e8/DRn94AySAWkdO3XVN8hs9ng7tRJy5zuGRMHl7z8NGf3gDJIBtp070ZatFWMW+3t7tRJh1XVubh87x8n7mjJw34z8kkmyq/X4dLh7Lc4h0HDmeXvWg4oxRCo0LYZ2ortBw5nlwG/zKdO9GWrRVjFvt7e7USYdV1bm4fO8fJ+5oycN+M/JJJ2ZEVQR48SYiGLFN3HUqh5mZizUV0aM7ac7MkoiIupdCLC6o1PaNO0/cuE+ZTjZTxEOlcCSMhpI44PJwOMecBerUV0hstkq7pONzKePcG8je48NbkA4ySBnHGVXO719TdLnUXGrdumqJC93JIGfAGSTgDAA+AAtWxJiD91tEOEAYjuO4cfPRbHQKH+8XF8Q2Y31PD5rdLt1UvtT3WUFNS0MbsbHYMkjPGeT7Tnn+T4P38rGQ9RdXRzMe65sla1wJY+nj2uH3HDQcH9hBWprYqDRGq62Eyw2Woa0O24mLYnZ/oeQcc+fCrxlUrE5EvDiPcfw39zcvRb26nUqUZaIxjR+K3vOa9GrdaVOprRDSV9upWVMM/cZUQ5GGbcFmDk8nBJz8DjjKxWkrt9h6joroWb2QSfhG4ySxwLXY5HOCcc+cL5Xuy3Wy1AgulDLTPd+SXDLX8Ana4cOxkZweFj1hzE5N/ShGjk9Y0jUWNxpf81lwJWV+jGFBA6t19DcZ62VpIZY5oWTQyMkjkaHMew5a4HkEEeQoZ65dKvtPv6n0xTf3fzJW0Ubf0j75GD/Cfe3+V5Hu/LzHSvW9LHQx2K8zspzC0imqZZMNc3zscSfaR4HxgAcEDMoq9sNYkJDZyVdn9oe8EfriFXEKNPYbn9uHlbyc39eR5qh63HSVS6e19t7w50LtoGedvkZ/eP6lK3XLpV9p9/U+mKb+7+ZK2ijb+kffIwf4T72/yvI935cUaTon01C6eTh1RhwGc4bjj+vk/uU50o1Wm1PC3WFwETbbst37W8d2zc3003q4IFblKxIddCNjcXbvB+XA7/RS76dNQv091bs7t0op7i/7OnbGxri8SkBg58ASCNxI5w0+fBu4ucdPVS0M8dbT1D6aancJY5mPLHRuachwcOQQRnPwrj+nnrLaeqlhMUohoNS0cYNfQB3DhwO9DnkxkkZHJYSGnOWudSGHJKamJKNHYwlkMtueG1e3hl4XHFbHhuY+rfCO43Hj/opVREUgtoRERERERERV/wDVP0eq9U51ppeHvXangDK2hjjG6rjbnEjMDLpWjjByXNa0N5aGusAi6o0FsZhY5Z9MqUamzDZiCcx5EbwVzCW+dN+rWt9BbILPdPqLc3P4urQZaf8AlH2jIdH7nlx2FuTjdnwrH9bfT7a9YVdVqDTE8Vqv1RI180cpxSVByd73BrS5khyCXDIJby3Li9VS1no7U+ja9tFqay1VtlfntukAdHLgNJ2SNJY/G5udpOCcHBWuxZeNKuuPMK5pCrU2vQOrcASdWOtfw424j0VrdHepvQl1jazUFPX6eqBG5zy+M1MGQ7Aa18Y3klpzzG0DBGfGczdfUT0qo6CSppr3VXKVmNtNTUEzZH5IHBkaxnGc8uHAOMnAVG0XaKpHAtko6JgSluibQLgOAIt6gn1U29WvUPqfVEzqLSslVpu0ty0uilAqqjD8te6RozFw1vtYflwLnAjEJIpj6b+njW+qdlVeI/4M24599bETUO/KHtgyHDDmjO8s4cC3csY9dNP4n9eSm2im0GXtlDb6n4uPmtO6S9O751G1K21WpvZpYsPrq57CY6WMnyf75xwQ1mcuIPgBzhe7QekrHonTVPYLBS9mli9z3uIMk8hA3SSO/lOOBz4AAAAAADQekrHonTVPYLBS9mli9z3uIMk8hA3SSO/lOOBz4AAAAAAGdU9JybZdtz7SqfEeI4tWi7DMoQ0HHmefu8yiIizVrCIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiKsPqs9QP2H9XoTQlb+N+Yrnc4XfoXw6GJw/XfDnD834HvyY3qs9QP2H9XoTQlb+N+Yrnc4XfoXw6GJw/XfDnD834HvyY6aK38C4F63ZqNRb2dWMO/g5w4cBv1OWsfNTVuwxFltI6duuqb5DZ7PB3aiTlzncMiYPL3n4aM/vAGSQD69B6Nves7o+hs8UYETN81RMS2KIc43EAnJIwAASeT4BItT070ZatFWMW+3t7tRJh1XVubh87x8n7mjJw34z8kkmyK9iGFTGFjM4p0HDmflqfVV/ifFcCjwzDhkOjHQcObvlqe7NOnejLVoqxi329vdqJMOq6tzcPnePk/c0ZOG/Gfkkk7MiKoo8eJMRDFim7jqVRMzMxZqK6NGdtOdmSUREXUuhERERRn16q5GW610IaztzTSSuJHuBYABj9n4Q/uUSKaOuFu+p0xBXsh3SUc43P3Y2RvGDxnnLu3+3+rKhdU/jBj21R5doQLd1re8FWphV7HU1obqCb997+4hTN0i0pHb7dHfa6Bjq2pbupyXbu1E4DBH3Odk/fwQOMuCkFeS0V9NdLZT3GkduhqIw9vIJGfIOCRkHII+CCvWrQpcnAk5VkKB7NteN9/iq5qM3Gmpl0SNrfThy8F57jRUtxoZaKtgZPTzN2vY7wR/zH5BHIPKhLX2harTjfraWV9ZbnOwXluHQkn2h+PI8DdwM8YHGZ1X4mijmhfDNGySORpa9jxlrgeCCD5CxazQ5eqQ7PyeNHcPmOXlZZNJrEemxLszadRx+R/RVW1uWmeol7stDBQGOnraWFwA7wd3Azj2BwPA+7IOP6AAsPrezvsep62h7Xbh7hkpwNxBicctwTycDgnnkHkppLTtTqWrmoqKeKKpjj7oE2QwsBw73DJByW4GOcnkY5qWU+nSc4YMuSIlyMt9t2euis6Z+hzUqIscAw7A57rrP6g6m324MkgoWRW2F/AMZLpQNuCN548nOQARxz9+jLav4vNYf7Ef8Ji/6S2zTnSlscwmv9ayVrXcQUpO1w4PueQDg8ggAHwdyknU2t1aMOua6/Fw2QO69vQLAbUKRTIX1Lm24NzJ8r+pUGapubYKd1FC8GaQYk4ztaR/af7P6lhNNXy7aav1HfbFXzUFyo5O5BPEeWnwRg8EEEgtIIIJBBBIVpOqfTi2axs0bKZkNDdKOLZRTtbhoaPETwP5H3Y5aeR8h1VbzbK+z3SotlzpZKWsp37JYnjlp/sIIwQRwQQRwV6h6OabTZGkmSgi7znEvbtE5X5ttkBu363O14VrsrUoBELsvGoOveOI9x9ehPp56y2nqpYTFKIaDUtHGDX0Adw4cDvQ55MZJGRyWEhpzlrnSquU+mr5dtNX6jvtir5qC5UcncgniPLT4IweCCCQWkEEEgggkLoH6eestp6qWExSiGg1LRxg19AHcOHA70OeTGSRkclhIac5a52h43wQ6lOM5Ji8E6jew/08Du0O4mwJaZ6zsu1UqoiKt1mIiIiIiIiIvlV01PWUk1JVwRVFPPG6OWKVgcyRjhgtcDwQQSCCvqiL6CQbhRXrHoB001HI6dlplslQ+Rrny2qQQggN27RGQ6NoPBO1gJIznk5wNJ6XuncFXDNLcNR1UccjXOhlqogyQA5LXFsQdg+Dgg88EeVOSLHMpBcbloUvDxBU4TNhsd1u9adozpdoHR9e64ae01S0tYcbaiR755I+HD2Okc4syHOB24yDznAW4oi7msawWaLKNjzEaYftxnFx4kkn1RERcl0oiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIqw+qz1A/Yf1ehNCVv435iudzhd+hfDoYnD9d8OcPzfge/Jj131J+pOtluM2lemd07FJDvirrzBguqHEFpZTu52sGfzrcOLgCwho3PqsrkwVgA3bP1NuWrWH3uHqG+fAx0zN/ZZ5otl6d6Muutb4Lfb29qnjw6rq3NyyBh+T97jg4b84+ACQ6d6Muutb4Lfb29qnjw6rq3NyyBh+T97jg4b84+ACRbTSOnbVpaxw2ezwdqnj5c53L5Xny95+XHH7gBgAAb9iLETKazqoWcU/w8zz4DxOWtdYrxWyks6iBnGP8PM8+A8Tlq0jp21aWscNns8Hap4+XOdy+V58veflxx+4AYAAGXRFUsSI+K8vebk6lUZFivjPMSIbuOZJ3oiIuC60RERERERF5LvQU10tlRbqtu6GojLHcAkZ8EZBGQcEH4ICrdd6CptdzqLdVt2zU8hY7ggHHgjIBwRgg/IIVnFoHVfSH2tSG72ul33KLHeaw8zxgfdj3PHGPkjI59oWoYto7p2AI8IXez1HDvGo8VtOF6q2TjmDFNmv9D+fyWN6I6gj7MunKhzxJudPTOdJ7SON0bQfB8uwPOXHjHMoqrCmPQvUemuGygvzoqSpbHxVOeGxykZzu8Bhxj9hOfHAMdhXEcIQ2ycybEZNO48jwtu49+ufiSgRDEM3Li4ObhvHPnffw7tJERFjNQ3y2WGhdVXGpZGNpLIwR3JSMcMb8nkfsGecDlb5FisgsL4hsBqStKhw3xXhjBcncFE/XGWOTWEDWSMc6OiY14ByWne84P3HBB/oIWA0BVyUWtLTNE1jnOqWxHcOMSew/14ccftXi1FdJr1e6u6Tja+ok3BvB2NHDW5AGcAAZxzhe/p5QVNw1lbGU7c9mdlRI4g4axhDiTgcZxgftIHyqWiTJnKx10H7TwR55K3GS4laX1UXcw38s1YhERXaqgRaN1Z6eUGuLWHsMdLeadhFLVEcEee3JjksJ+fLScjyQ7eUWRKzUWUiiNBNnBZUlOx5GO2PAdsubof1u4hUavNsr7PdKi2XOlkpaynfslieOWn+wgjBBHBBBHBX201fLtpq/Ud9sVfNQXKjk7kE8R5afBGDwQQSC0gggkEEEhWm6s9PKDXFrD2GOlvNOwilqiOCPPbkxyWE/PlpOR5IdVO82yvs90qLZc6WSlrKd+yWJ45af7CCMEEcEEEcFW/RqzArEAtcBtWs5p/WYP5HnfuG8SQa1BuOzEb7TfiOXu0O4noT6eestp6qWExSiGg1LRxg19AHcOHA70OeTGSRkclhIac5a50qrlPpq+XbTV+o77Yq+aguVHJ3IJ4jy0+CMHgggkFpBBBIIIJCvb6eev1p6mymxXWlhs2pY4w5kAl3RVoDQXuhJ5BBDiYySQ3BDnYcW09jPAkSmudOSLbwdSN7PiW892/S53qXmg/su1U1oiKtFmIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiKDvVL1pvHSv7EotP2qkq6649yWSavhmMDI2YG1u0tDnkuycPy0NGW+9pUhS6ZMVSabKywu91+Wguc+5cHvDG7RU4oqrdKPVtT11x+g6kWyktcL97mXO3MldFHgDax8PvfyQ73tJ5LRtAy4WkoqqmrqOCtoqiGppaiNssM0Lw9kjHDLXNcOCCCCCPKyaxQJ+jRBDnIezfQ6g9x08NRwXyHFbEF2lfVFBPqY63XzpVqXTtvtVghrqWrjfUVstXE9rJWB7R2oJWuwJAA4uy123fEcHJC37ox1N0/1Q0q28Wd3Yq4drLhb5Hgy0khHg+NzDglrwAHAHgODmtR6BPwZBlRcz6p+hGdsyM+F7d3igitLyy+a3hERQy7ERERERERERERERERERF57jXUVto5K241lPR0seN808gjY3JAGXHAGSQP618JAFyvrWlxDWi5K9CKKL/160VQb2W1lwu8nZL43Qw9qIv5wxxkw4eBkhrsA/J4Wsf6o/8A8Tf+M/8A5SjYlYkoZsYg8Ln3LZZfB1bmG7TJcgcyGnycQVPyKONLdadDX2sNI+rqLRJ/INxY2Jj+CT7w5zW4x/KLc5AGSpHWbAmIUdu1CcCOShp2nTUg/YmYZYeY17uKIiLuWEipp6rPUD9ufV6E0JW/ijmK53OF36b8OhicP1Pw5w/OeB7MmR6rPUD9ufV6E0JW/ijmK53OF36b8OhicP1Pw5w/OeB7MmSsKuzAuBeq2ajUW9rVjDu4OcOPAbtTnpGzU1fsMRbL070Zdda3wW+3t7VPHh1XVublkDD8n73HBw35x8AEh070Zdda3wW+3t7VPHh1XVublkDD8n73HBw35x8AEi2mkdO2rS1jhs9ng7VPHy5zuXyvPl7z8uOP3ADAAA3bEWImU1nVQs4p/h5nnwHicta7xXitlJZ1EDOMf4eZ58B4nLVpHTtq0tY4bPZ4O1Tx8uc7l8rz5e8/Ljj9wAwAAMuiKpYkR8V5e83J1KoyLFfGeYkQ3ccyTvRERcF1oiIiIiIiIiIiIiIiKO+onT37VqH3WxiKKrfl08DjtbMcZ3NPgPJ4OcA5ySDkmH5opIZnwzRvjkjcWvY8Yc0jggg+CrSLBap0pZtSNabhA9s7G7WVETtsjRnOPkEefIOMnGMrSq7hJk24x5WzXnUbj8j6Hlqtuo2KHyoEGZ7TBod4+Y93PRQLSXu80dO2npLvcKeFmdscVS9rW5OTgA48kryVdTU1lQ6oq6iWomfjdJK8uc7AwMk8+AFJN16SVLdzrXd4pMyHbHUxlm1nPlzc5Pj+SM8+PC8H8VGov57av/eyf9BabGoFYH1b4biBzuPetshVulHtteATysfctAU4dJtLuslpNwrYnsuFY0bmSMAdCwE4b94J4JHHwCAWr0aQ0BaLA8VMp+0K0YxLNGA2Mh2QWN52nxzknjjGSFt63DDeGHyUQTM17e4cOZPH0+Gq4gxE2cZ9Hl/Z3njy7vVERFu609ERERFo3Vnp5Qa4tYewx0t5p2EUtURwR57cmOSwn58tJyPJDt5RZErNRZSKI0E2cFlSU7HkY7Y8B2y5uh/W7iFRq82yvs90qLZc6WSlrKd+yWJ45af7CCMEEcEEEcFfGiqqmhrIK2iqJqaqp5GywzQvLHxvactc1w5BBAII8K2XVnp5Qa4tYewx0t5p2EUtURwR57cmOSwn58tJyPJDqp3m2V9nulRbLnSyUtZTv2SxPHLT/YQRggjgggjgq4aJW4NWg8Hj2m/Ecvdoed+4bxJArUC47MRvtN+I5e7Q7ib0emDrvTdQ6OPTWpZYabVtPGdrsBjLkxoyZGAcCQAZcwftc327msnZcm6KqqaGsgraKompqqnkbLDNC8sfG9py1zXDkEEAgjwr3emDrvTdQ6OPTWpZYabVtPGdrsBjLkxoyZGAcCQAZcwftc327msqTHOBjIl0/IN+q1c0fZ5j8P8AL3abxLTO12H6qdkRFVizkRERERERERERERERERERERFiNYaktOlLFNebzUdqnj4a1vL5Xnwxg+XHB/owSSACRxe9rGlzjYBdkGDEjRBDhi7jkANSV99R3eisFirbzcX7KWjhdK/BALseGtyQC5xwAM8kgfKinQvXu03W4tt+orf9kOmmLYalsu+BoJdtEhOCzA2N3cgkknYPEQdVepF215WRCaL6C2U+DDQsk3gPxgve7A3O5IHAwOAOXE6OtPncQxOvBl/ZHHf8QrhovR7A+hOFQH1ruB9j4E8dRw4q/NNPDVU0VTTTRzQSsD45I3BzXtIyHAjggjnK+irb6Z3a8qrqG2+4yR6YpX4q2VLTJCT7j24geWvJfuJaQBwXbva11klsshOfS4IibJH63clWtfo4pE4ZbrA+3DUciNx5XKIiLNUIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiItS6y/wAJf4q9S/wQ/wC3f2fL9Lt7nc8e/tdv3d7Zu7eP5ezPGVzIfVVL6OOifUTOpYpHyxwl5LGPeGh7g3wC4MYCfna3PgLrIqA+rPpRJ0/1s+82ikm/g1eZHTQvbC1kVJO5znOphs4AAG5gIb7TtG7Y4q3Oi2rS8KLEkIgAc87TTxIFiPLMeKwJ6GSA4KFFYf0g9Z/4IXkaN1Zduzpirz9HJOMsoalzgeXk/g4X5du4IDiHe0GRxrwitysUmXq0o+VmBk7fvB3Ecx+SwIcQw3bQXQT1iaLi1X0auFwhpO9c7D+MKZ7Sxrmxtx3wXOGdna3PLWkFzo2ecAGkXS3W126fa2t+prRNMHU8jRUwMk2CrgLgZIXEgjDgPJB2nDhy0FWC9JfVWivNmqukPUG4d+hrqf6K0OnJbvje1zH0jpQ4EZBAj8Hy0O/NtVctf6cqdIa2vOmKszOkttZJTiSWAxGZjXHZLsJOA9u145PDhgkcrTMISD5FszQZ4bQHabkbOY7I25X1G4k5lZEw8O2Yrf0V030bqG26s0rbdSWeXuUNxp2zxZc0uZkcsdtJAe05a4AnDmkfCyypp6DNffZ+o6/p5XSYp7rurbfx4qWM/CN4bn3xMDsucAOzgDL1ctU1iehvolRfKnNurTxadPLMHmCpGDF6xgciIi19dqIiIiIiIiIig31N69fRUw0XaZ5I6idgkuEsUjeIiDiA45Bdw4+PbtHIecYs5NslIJiv3epUpRqTGq022Vg6nU8BvP61OS+fU/rt9FWVNo0bFT1Do8sdc5DvZuw4HtN8OwdpDyS04PtIwTBF/vV2v9xfcbzcKiuqnZG+Z+doJLtrR4a3JOGjAGeAsepL6Q9J7hraM3SvnkttlY8NbKGZkqSHe5seeAAMjecgO4Adh2NFiTE3U4uwM+W4friVe8vIUjC8p1xAbbIuObiffnwGXJRoiuNpbpToawUZgZZKe5SP/LnuMbah7sEkcEbW+ce0DOBnJGVkLj090NX0clJPpOzsjfjJgpWwvGCDw9gDh4+Dz48FSDcNRy25eL+K16J0mSDYmy2E4t45edr+WfkqUqU+iHVObSFSyy3qSSawSv4OC51G4nl7R5LCeXNH/lN5yHejqv0XuGmaaovVgmkuNnhY10rJDmphGDucQGgOYMA5GCAeRhpcokUVaZpscE5OHkR8Qtq2qbiWQLQdth82n4Efq4KvzTTw1VNFU000c0ErA+OSNwc17SMhwI4II5yqceqz1A/bn1ehNCVv4o5iudzhd+m/DoYnD9T8OcPzngezJk0/qR1e1lT9OoOndPVTRUEwcJqzce7JTYAFI044YMOLuSS1zWcMBa6EV6n6NMKQZuVhVqaAO1mxuoFja553GQ3anPTzViCA+nTsWSvfYNr8eHoi2Xp3oy661vgt9vb2qePDqurc3LIGH5P3uODhvzj4AJDp3oy661vgt9vb2qePDqurc3LIGH5P3uODhvzj4AJFtNI6dtWlrHDZ7PB2qePlzncvlefL3n5ccfuAGAABYmIsRMprOqhZxT/DzPPgPE5a1VivFbKSzqIGcY/w8zz4DxOWrSOnbVpaxw2ezwdqnj5c53L5Xny95+XHH7gBgAAZdEVSxIj4ry95uTqVRkWK+M8xIhu45kneiIi4LrRERERERERERERERERERERaFqbqpp2zVtTQRxVldVU+9jhHGGxiVpILC5xB8jkgEYPGfC3euqoKGinrap/bgp43SyvwTta0ZJwOTwPhVLutbLcrpV3GdrGy1U75nhgIaHOcXHGc8ZK1jEtYi09jGwSNp1+eQV6dCXRxT8YzEzFqbXGFCDbWOyC518ibXNgM7EWuL6hSNeOs17qNzLXbKOhY6Mt3SEzSNdz7gfa37sAtPI5z4Uq9PbxPftGW26VQxPLGWynI9zmOLC7gADJbnAHGcKrSmv053OJ1rudmOxssc4qm5kG57XNDThv3NLG5P/hjx8wmHa1MzE/sTDyQ4G3C+ugy0BVo9MvRjQ6RhMzVHlWw3QXtLiLlxYbtILnEki7mnfa3C5UsoiKwl46RERERERERERERaN1Z6eUGuLWHsMdLeadhFLVEcEee3JjksJ+fLScjyQ7eUWRKzUWUiiNBNnBZUlOx5GO2PAdsubof1u4hUev1mutiuD7feKCooqluTslZjcASNzT4c3IOHDIOOCvLRVVTQ1kFbRVE1NVU8jZYZoXlj43tOWua4cgggEEeFcXqJoy1a1sZt9wb2qiPLqSra3L4Hn5H3tOBlvzj4IBFS9Xaduulr5NZ7xB2qiPlrm8slYfD2H5acfuIOCCBblCr8KrQyxws8ajiOI5ceCvfDOKYNah7LuzFGo4jiOXHh5FXd9MHXem6h0cemtSyw02raeM7XYDGXJjRkyMA4EgAy5g/a5vt3NZOy5N0VVU0NZBW0VRNTVVPI2WGaF5Y+N7TlrmuHIIIBBHhXu9MHXem6h0cemtSyw02raeM7XYDGXJjRkyMA4EgAy5g/a5vt3NZVOOcDGRLp+Qb9Vq5o+zzH4f5e7TfpaZ2uw/VTsiIqsWciIiIiIiIiIiIiL51M8NLTS1NTNHDBEwvkkkcGtY0DJcSeAAOcqIOo3XSzWmOSi0oI7tcGvDTO9p+lZhxDuQQZDxxt9pDgQ44wcaZm4Ms3aiut71JUykTlTidXKsLuJ3DvOgW+dSNbWnQ9iNxuLu7USZbSUjHYfUPHwPuaMjc74yPJIBqbr/Wt81tdWV95ljAiZsgp4QWwwjjO1pJOSRkkkk8DwABh71dLherrUXS6VUlVWVL98srzy4/2AAYAA4AAAwAvGtHqdWiTp2Rkzh81eeGcJS1FZ1ju3FOruHJvDv1PIZIt86Q9Obhru6l7zJS2WmeBV1YHJPntx54LyPnw0HJzloc6Q9Obhru6l7zJS2WmeBV1YHJPntx54LyPnw0HJzlodbWy2u32W1U9rtdLHS0dMzZFEwcNH9pJOSSeSSSckrIo9HMyRFijse/8lHYwxg2mNMpKG8Y6n7v/wBuA3ancCstrt9ltVPa7XSx0tHTM2RRMHDR/aSTkknkkknJK9iIt4ADRYaKjXvc9xc43J1KIiL6uKIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiLE6y09bdWaVuWm7xF3KG407oJcNaXMyOHt3AgPacOaSDhzQfhRr1e9QuienV+On6mC43W7wyRirp6WLaKZju2/LnvwHExvLmhu7JbtcWZyt+0LrjSWubc6v0pfaS6Qsx3WxktliyXAdyNwD2ZLHY3AZAyMjlSrqXUZKDDnnQnNYbFrrZcQeV9QTruuuvbY4lt1zw6z9MtQdL9VOs94b36Sbc+33CNhEVXGD5Hna8ZAcwklpI5LS1ztHXSvrp00tPU7RNRaqunhF1p45JLTWOdsNPOW8AuAJ7biGh7cHI5A3NaRzZraWpoayeiraeamqqeR0U0MzCx8b2nDmuaeQQQQQfC9B4KxP+/ZP63+9Zk7nwcO/fzvusoqZgdU7LQr5LZ+oGo3aultt9rBC27ijjori/vzSy1b4GtYyqkLwQC+PYwhrjl0L3EN3jOsItufAY+I2IdW3t3HUd2h7wOCx75WXrstyrbNeaK8W2bsV1DUR1NNLtDtkjHBzXYcCDggHBBC6edNdWUWudCWjVdAztw3GnEjosk9qQEtkjyWtLtr2ubuwAduRwQuXCtp/wBj+1f/ANv9AywffeKeVrP/ADcMrXnd/wCZLQG/3+T4CrvpMownKaJxg7cI/wAJyPkbHlnxWXJRNl+zxVtURF59UssHrjV2nNE2F181TdYbbQNkbEJHtc4ve7w1rGguceCcNBwAT4BI0zpR110B1IuP2TZ6urobsd5ioLjCI5ZmNAJcwtc5juCfaHbsMcduBlRV/wBkJvFTBprSdgYyE0tZWVFZI8g7w+BjGMAOcYIqH54PhuCOcwp6Pv8A+IvS3/tf/I5lZlIwZKTWG4tUiud1my9zbEW7F91t5BvnwtbfhRJhzYwYNF0PREVZrNRUe1/dGXrW97ukVVJVQVNdK+CV5dl0W89v8rkAM2gA+AAOMK5Wt62ptui75caKTtVVLbqiaF+0O2vbG5zTg5BwQPKoytTxPF/u4fef16q2ejCVF5iYPJo9Sfgts6UaQfrbWVPZ3SSQ0jWOnrJY9u5kTcZxk+S4tb4ON2cEAq5tNBDS00VNTQxwwRMDI442hrWNAwGgDgADjCrj6SbdNLqu83ZroxBTULad7STuLpZA5pHGMYidnn5Hn4sks3DsBrJbrLZuPoFDdIs/EjVMS212YYGXM5nxtbw8URahrrqRpPR26G53DvVzcf3FSgST/wAk8jIDOHBw3luRnGVHl29RdsiqWttOmKyqg2AufU1LYHB2TwGtDwRjHOfk8ccyMepSsA7MR4B8/ctckcM1WfYIkvAJadCbAHuJIU5Lnr1S1Vpez63vFv0pKLvbYatzaeeJxbCWeS1jyXF4aTsDvDtu4HBGdv8AUp1h1jrSX7H0tS3S0aYa0xyiOQCory5pa7uiNxxFguaI8kHOXZJa1lcVbeEujyj1+XbNz8RsYbmsfpf7xab3NtLi2/PIYjKzWMNRHshNMIvFjtN1tvAcLZX1z1Wb1RqB177INGyBsWS07y52T554GOB8Z48r1dO9GXXWt8Fvt7e1Tx4dV1bm5ZAw/J+9xwcN+cfABIdO9GXXWt8Fvt7e1Tx4dV1bm5ZAw/J+9xwcN+cfABItppHTtq0tY4bPZ4O1Tx8uc7l8rz5e8/Ljj9wAwAALDm5uQwrItptMZs2vZtyQ25uSbkm5Jva/M86lx5jyLCiuc9+3Mv1NhllYEgAC9tB55atI6dtWlrHDZ7PB2qePlzncvlefL3n5ccfuAGAABl0RVvEiPivL3m5OpXn6LFfGeYkQ3ccyTvRERcF1oiIiIiIiIiIiIiIiIiIiIvxPLFBBJPPIyKKNpe973BrWtAySSfAA+V8LrTS1lrq6SCpfSyzwPjZOzO6JzmkBwwRyCc+R4VVbjerzcoBBcbtX1kTXbwyepfI0OwRnBJ5wTz+1QNarYpeyCza2r2z4f6q2OjLoufjsxnMmhCEEt2hskmzr2IzA+yRqpA6udRYL5TGxWJ2+3P2uqKh0ZBmIIcGtDhkNBAJOASR8Ae6L17bbarpc+59m22sre3jufTwOk2ZzjO0HGcH/ABLdrR0h1TVxufWuo7djcAyWXe9xDctPsyNpOBnORycHgGvYrahWIxjbBceQyA4for2LT4uEOjamNp30lkFozO04GI5xAu4gZkkW0bYCwAAsFHi3Tovd22nXtI2RzGxVzXUj3OaSQXYLMY+S9rBk8YJ/pGlr7UNVPQ1sFbSv7c9PI2WJ+AdrmnIODweR8rAk5gy0wyMPskFbdiSjsrdJmac/SKxze4kZHQ6Gx0OmhVvkXxoaqCuooK2lf3IKiNssT8EbmuGQcHkcH5X2V3AhwuF+W8SG+G8seLEZEHIgjcUREX1cEREREREREREREWs9RNGWrWtjNvuDe1UR5dSVbW5fA8/I+9pwMt+cfBAI2ZF2wI8SXiCLCNnDQrvlpmLKxWxoLtlzcwQqS6u07ddLXyaz3iDtVEfLXN5ZKw+HsPy04/cQcEEDHUVVU0NZBW0VRNTVVPI2WGaF5Y+N7TlrmuHIIIBBHhXF6iaMtWtbGbfcG9qojy6kq2ty+B5+R97TgZb84+CARUvV2nbrpa+TWe8Qdqoj5a5vLJWHw9h+WnH7iDgggW9Qa9CqsLYflEGo48xy4jcr4wviiFWYWw/sxW6jjzHLiN3kVd30wdd6bqHRx6a1LLDTatp4ztdgMZcmNGTIwDgSADLmD9rm+3c1k7Lk3RVVTQ1kFbRVE1NVU8jZYZoXlj43tOWua4cgggEEeFe70wdd6bqHRx6a1LLDTatp4ztdgMZcmNGTIwDgSADLmD9rm+3c1lVY5wMZEun5Bv1Wrmj7PMfh/l7tLAlpna7D9VOyIiqxZyIiwmudS2/SWmau93CSMCJhEETn7TPLg7I28E5JHnBwMk8Ari97YbS5xsAu2BAiR4jYUIXc42A4kr33a62y0Uzam7XGjt8DnhjZKmdsTS4gnaC4gZwCcfsKiXWHX+wUUU0GmqKoulUOI55mmKn5bndg+92HYBaQ3POHDgmvF/vV2v8AcX3G83Corqp2RvmfnaCS7a0eGtyThowBngLHrTJvEcZ+UEbI46n5K5qV0cScCz51xiO4DJvzPp3LZNa641NrCpMl7uUkkAfujpY/ZBFy7GGDgkBxG45djgkrW19KaCaqqYqamhkmnleGRxxtLnPcTgNAHJJPGFJeheierNQbai5s+wKE599VGTO78ocQ5BHLRneW8OBG5Q0OFMTkTsguJ/Wq3OPN06jS46xzYbBoNPIDM+AuowUz9JuidbeO1d9XMqLdQsm9tvfGWT1DRnO7JBjbnA8biM42+1xmfQvTfSejts1st/erm5/u2qIkn/lDg4AZw4tOwNyMZytvWzyGHmsIfMG/Ld48f1qqxr/SJEjtMGnAsB+0dfAbu+9+QK89uoaK20cdFbqOno6WPOyGCMRsbkknDRgDJJP9a9CItmAAFgqwc4uJc43JRERfV8REREREREREREREREREREREREREREREREREREREREVbPV90QrdXZ15pKDv3mmpxHX2+OIb62NmcSMwMvmaPbtOS5rWhuC0NfTrTV8u2mr9R32xV81BcqOTuQTxHlp8EYPBBBILSCCCQQQSF1YVYfVZ6fvtz6vXehKL8b8y3O2Qt/Tfl00TR+u+XNH5zyPfkSW3gbGkOGwUqpW6s5NcdAD9l3Lgd2hy0wJmWJO2zVZf07eo+26v+zdJ6yd9DqeXMMdZtaymrnjAYOD+Dmfk+3G0ke0guawQn62dEyaa6su1BBDDHbdRx/UxiKNsYbOwNbO3AOSSSyQvIGTKfJBKglTjXdTa3qZ0IuOi9VOq6zUOnu1dLXWMeC+ujjd25WTA5c98cMsshc3ktjc55GxxfuDMNChVZlQp4+qf2YjeAccnN5A2uNwvbK9sfruth7D9RooOREVgLERbP0o1VJonqRYdUsfM2OgrGPqBDG173wO9szGh3GXRue0cjGcgg8jWEXVMQGTEJ0GILtcCD3EWK+gkG4XWSiqqauo4K2iqIamlqI2ywzQvD2SMcMtc1w4IIIII8r6qFPRpraTVnR+nt1bNC6v0/ILc4CRu90DWgwPLGgbRtJjBOd3Zcck5xNa8k1WnxKbOxZSJqwkd/A+IzU9DeHtDgqlf9kR/7xf8A7Q//AEy1L0B/68V2/wDR+b/lFOtt/wCyI/8AeL/9of8A6ZRt6KLxU2zr5bqKBkLo7tR1NHOXgktY2MzgtwRg7oGDnPBPGcEXNS4TouAnNb9yIfJ7ifQKOebTXkr/ACIiolSi0Tr/ADzU/SG/SU80kTyyFhcxxaS100bXN4+C0kEfIJCp6rfeof8A1nr5/wCz/wDKI1UFaRiX/em/5R7yrv6NAP3XEP8A+Q/ytVg/SFBM2m1LUuhkEEj6ZjJC07XOaJS5oPgkBzSR8bh96x/W/rDNVVL9P6Nr5IaaJ/8AdNyp5C10zgfyInDkMB8uH5Xge3l+mWLXX2F0duGl7dJi43S4y/UExbgyldDG12CeNziC0cHADjwdpUfrpiVN0KTZLQTuzPeb2+azpbDLJqsx6nONuLgMadOyANo8dMvPgiLCai1JRWjMX6RVjH4FpxgH5JxgcfHnkfBytW/hzdv5vQ/7h3/SWy0HoxxFXJYTcvB2YZ0Ljs7XMA5kc7WO4nO2RVsc0alR/o8aJd41DRe3I7r8tRvtkpEWIv8Ap6gu7S+RvZqOSJowMk4wN398PH7eOCF9NJXV+o4al1LbqsOpWB9QWxl8cbTnBLwMDgE84+cZwVk1BPh1rCNSsdqBHZ+tRcOB8QVJQ49JxJJlrS2NDOo4HmNWnvsVLPSyHT9HpSCg0/B9OyH9IjeQZTIRy95wNxOODgDAwAMbRtahDS14lsl4irGcxn2Tt2gl0ZIyB+3jI58j7sqb1a2GsRPrkB0SObxWntHjfQ+OfjyX5/8ATX0eHBtbD4Li6XmNpzCTdwII2mknM7JIsd4IuSblERFsiptERERERERERERERERERERERERFqlN0+0tHd6q61Nv+uqqipkqHGqdvY0vzloZw0tGTjIJ588DG1ouiNLQY5BiNDraXF1KU6t1GmNiNko7ofWCztlxbccCRY25aHevxBFFBBHBBGyKKNoYxjGhrWtAwAAPAA+F+0RdwFsgo1zi4lzjclVa6h237J1vd6EMhYxtS6SNkIwxjH+9jQMDGGuAx4GFgFK3qOoe3e7Vcu7nv0z4O3t/J7bt2c55z3fH7P28RSqarEt9FnosIaA+hzHoV+l3RzWzXcLyM872nMAP+Zl2OOdtXNPzOqsb0RuX2h0/pY3PmfJRSPpnukOc4O5oBz+SGvaB4xjHgBbuoU9OdzlbdLnZjvdFJAKpuZDtY5rg04b97g9uT/wCAPPxNas3D8z9Ip8N28C3ll7l4Z6XqIaPjCdhAWa93WDuido91nEi3LhZERFMqtUREREREREREREREREWs9RNGWrWtjNvuDe1UR5dSVbW5fA8/I+9pwMt+cfBAI2ZF2wI8SXiCLCNnDQrvlpmLKxWxoLtlzcwQqS6u07ddLXyaz3iDtVEfLXN5ZKw+HsPy04/cQcEEDHUVVU0NZBW0VRNTVVPI2WGaF5Y+N7TlrmuHIIIBBHhXF6iaMtWtbGbfcG9qojy6kq2ty+B5+R97TgZb84+CARUvV2nbrpa+TWe8Qdqoj5a5vLJWHw9h+WnH7iDgggW9Qa9CqsLYflEGo48xy4jcr4wviiFWYWw/sxW6jjzHLiN3kVd30wdd6bqHRx6a1LLDTatp4ztdgMZcmNGTIwDgSADLmD9rm+3c1k7Lk3RVVTQ1kFbRVE1NVU8jZYZoXlj43tOWua4cgggEEeFe70wdd6bqHRx6a1LLDTatp4ztdgMZcmNGTIwDgSADLmD9rm+3c1lVY5wMZEun5Bv1Wrmj7PMfh/l7tLAlpna7D9VOyqz6ltV1t21tLp9r6iG3Wra0QvBaJZi3LpS0tB8O2tJyMAuacPObTLCay0pY9W2p9vvdDHMCxzYpw0CaAnB3Rvxlpy1v7DjBBHCpuqSkSbgGHDdb48luGF6tLUmfExMQ9oWt/lvvA3m2Wo1VHVunS89OvtDbruO6AB5Mb4n5pi3YeJGsHdBBxgsJySMgAHOz9Ruh98sEclw09JJe6APA7DIiaqMFxA9jQQ8Abcubg5JO0AEqJFoj4MaRijrWZ8DmCr4gzkpXJR30WMbHK7TZzfiD3hXi0ba9LUFqZLpOltbKOVjWd+hDHCYMy0bpG5LyDuGSSc5+crNqk2itcam0fUiSyXKSOAv3SUsnvgl5bnLDwCQ0DcMOxwCFYLpv1ssGoIhSahfT2K4jABkkP083ty5weRiPkH2uPy0BziTjb6fWpaMBDPYPDd4KoMQ4KqUm50wwmMzjmXeI1PeL8TZSuiIp1aIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIqJesjpVRaG1VSai05b/pbBedwfDED2qWrBJcxvt2xse0hzWZPLZcANaAIDXTbrVoam6idN7rpmUQtqpY+7QTSAAQVLOY3btri0E+1xaM7HPA8rmdW0tTQ1k9FW081NVU8jopoZmFj43tOHNc08ggggg+F6N6Pa+apTupjOvEhZG+pH2T8PDmoibhbD7jQr5IiLfliIiIiKQ+g3VW5dKNVVF2paL7ToaynMFXQOqXQtkwcseCAQHtPglrva54GN2RcGz+pzo9XW6Kqqr/V2uZ+d1LVW6d0seCQNxia9nIGRhx4Izg5A59otRr2CaZW4wjxw5r95abXA0vcEeNr81kQpl8IWGilr1Q9VP4zdd/i2bfpy07obXug7b5Nwb3ZXZ93vcwYBxhrW+1ri7Pk9KlyorV6gdJ1VfN2YX1EtM120uzJNBJFG3ABPL3tGfAzk4GSowWc6fXim09r7T1/rWTSUtsulNWTMhAL3Mjla9waCQCcNOMkf0qSiUeDAo76dLizdhzRxzBF+8k3J4lcBEJiB54rqaiIvKCnVgOo1m/hBoS9WhtN9TNUUj/p4t+zdM0boucgD3taeTj7+MqkKv6qTdTrEzTWvrzZYmxsggqC6BjHucGRPAfG3LuSQxzQc55B5PlaniaB7EYd3xHxVs9GM9nHkyeDh7nf+1a2sDrm5yW6zYp5NlRO7tsIdhzR5c4f2fs3BZ5aF1P+o+vo936P2j2/H5efd+3xs/8A3lSPRlSIFWxNLQJixYCXEH7WyC4C2/MC4+6DfgttxzUYtPoceLBuHEBtxu2iATfdkcjxstQWy9O9GXXWt8Fvt7e1Tx4dV1bm5ZAw/J+9xwcN+cfABIdO9GXXWt8Fvt7e1Tx4dV1bm5ZAw/J+9xwcN+cfABItppHTtq0tY4bPZ4O1Tx8uc7l8rz5e8/Ljj9wAwAAPXuIsRMprOqhZxT/DzPPgPE5a+I8V4rZSWdRAzjH+HmefAeJy1aR07atLWOGz2eDtU8fLnO5fK8+XvPy44/cAMAACL9c2eKy399NT8U8jBLE0uJLWnIwf6wceeMc5UzqO+sUjDJbIg9pkaJXObnkA7cHH3HB/xFecsfQGzVOdMxTd7SCCdTcgEeN7+Cyv2d8Qz0vjRsqHFzJlrw/Pe1rntceJBBaD+M8bGP1NujallVpa2yxhwDYGxnd5yz2n+rLSoSUx9Of+4yg/+s/+I5ah0exCJ+IzcWX8iPmro/ajlmOwzKxz7TY4A7nQ4hP8oWwoiK314WRERERERERERERF57hW0duo31lwq6ekpo8b5p5AxjckAZceBkkD+tR/detegaOnbLTV1XcXl4aYqake1wGD7j3NgxxjznkceVly0hMzf9xDLu4G3ms6Tpk5O/7tCc/uBIHedB4qSEUS/wAf2jv9jb9/7iL/AK1P4/tHf7G37/3EX/WrO/s9U/8ABKkv7K1j/h3KWkWpWjqVoS6d36bU9BH2sbvqnGmznOMd0N3ePjOOM+QttUZHlo0udmKwtPMEe9Q8xKR5V2zHYWnmCPeiIi6VjoiIiLSOt1t+0On9VI1kz5KKRlSxsYznB2uJGPyQ17ifGMZ8AquSt1daKK5Wurt07ntiqoHwvLCA4Nc0tOM55wVUuupZ6Gtnoqpnbnp5HRSsyDtc04IyODyPhV1jOW2ZhkcDJwt4j8j6L2b+zRWxHpM1S3O7UJ4eB+F4tlyDmm/Au5hZnp5cvsnW9ori+FjG1LY5HzHDGMf7HuJyMYa4nPgYVpVTtWu0hd233TFvuwcwuqIA6TY0taJBw8AHnAcHD+ryfKysFzOUWXJ4OHuPwUB+03RCIkjVmtyIdCce7tMHjd/kssiIt7XlFERERERERERERERERERERFrPUTRlq1rYzb7g3tVEeXUlW1uXwPPyPvacDLfnHwQCNmRdsCPEl4giwjZw0K75aZiysVsaC7Zc3MEKkurtO3XS18ms94g7VRHy1zeWSsPh7D8tOP3EHBBAx1FVVNDWQVtFUTU1VTyNlhmheWPje05a5rhyCCAQR4VxeomjLVrWxm33BvaqI8upKtrcvgefkfe04GW/OPggEVL1dp266Wvk1nvEHaqI+WubyyVh8PYflpx+4g4IIFvUGvQqrC2H5RBqOPMcuI3K+ML4ohVmFsP7MVuo48xy4jd5FW19KfqB+3PpNCa7rfxvxFbLnM79N+GwyuP674a4/nPB9+DJZ5cllcv0p+oH7c+k0Jrut/G/EVsuczv034bDK4/rvhrj+c8H34MlbY6wL1W1Uac3s6vYN3FzRw4jdqMtN+lZq/YerPLROo3SzTOtJJK2ojkobs5gaK2nPLsNIb3GHh4GRnw4hoG4ALe0VNxoEOOzYiC4U3JT0xIxRGl3lrhvH6zHIqmWuum+rNHbprnb+9Qtx/dtKTJB/JHJwCzlwaN4bk5xlaer81MENVTS01TDHNBKwskjkaHNe0jBaQeCCOMKHepHQm23eU1+kpae0VRyZKWQO+nlcXZyCMmPALuGgt4aAG8k6nP4dey75Y3HA6+H681bNB6RIUa0KojZd94ez4jMjvGXcFEHTfqbqPRUohp5fr7YcB1DUvcWMG7cTGc/g3HLuQCDuyQ7AxYrpz1T0zrSSOip5JKG7OYXGiqBy7DQXdt44eBk48OIaTtACqjqfT950zdXWu+UElFVhjX7HEODmnw5rmkhw8jIJ5BHkFWD9MWiZLTZ5NW17dtVc4RHSxlrmuig3ZJOcA7y1rhwfa1pB9xA4USYnBHEv9kag7h7wu3G9OozpE1Aj6x3slp9onS+oItmTrYaqZkRFuipZERERERERERERERERERERERERERERERERERERERERERERERERFQf1naB/gj1UkvlHHttmpN9bHznZUgj6hvLi45c5smcNH4Xa0e1X4Ud+onQP8YvSu5WOnj33ODFbbOcZqYwdreXNb72l8eXHDd+7HtC2zBdd/c1UZEebQ39l3cd/gbHuuN66JmF1jLDVc2kRF6fUIiIiIiIiIiIiIurGmLxTah01a7/AETJo6W50cNZCyYAPayRge0OAJAOHDOCf6VkVqXRb/Wd0V/6P0H/ACdizmpb5adNWGsvt9r4aC20cfcnnlPDR4AwOSSSAGgEkkAAkgLx/My+zNPgwgT2iANTrYDmVsDT2blNS3y06asNZfb7Xw0Fto4+5PPKeGjwBgckkkANAJJIABJAVINY9T6Xqbr+5XOltMdsgYxrKVuPw08TeO5MRx3OR4PDdrRnbuOteobrLduql+EUQmoNNUchNBQF3LjyO9NjgyEE4HIYCWjOXOdGNBVTUVbDVwHEkTg4cnB/YcfB8H9is9nRO2docWHNG0y8XbwYRmAeJOjjnYHLicygYkdSKnDmWi7Bk4cQdfLUcwpmWM1DY4r9HS00lUykDahpdUOiLyxhOHkAcng5x8loH7R6bVcKa50TKukfuY7gg+Wn5BHwV6l5lkpyfw9U2x4YLI0F2hGhGRBB8QV6WnZWVrVPdBc68OK3UHcdCDmMtRqOIU16NsFn03p+ntljja2kA39zcHOncQMyOcPyieOfGMAYAAGZUMaf1Vd7LD9PTSRy04yWxTN3NaSfIwQR/RnHJ4ytjl6lPMbhFZ2tkIO1zqjcAfgkbRkfsyFasvj6nzTTFmnFrzmbgm532Iv62XhTEf7O+MoFQf8AQ2tmYbibP22tNr5F4eWkHjs7QyOeikKWRkUbpZXtZGwFznOOA0DySfgKFNW3g3y9SVoa5kIAjhY7GWsH34+SST84zjPC/V+1Ld7zllVUbID+oi9rPjyPJ5GeScHxhYZaPirFIqoECXBEMG5vq47vAeu8ZK/ehnoaiYLfEqVTc1809uyA25ENpzOZtdxyBIGQBAJDiinXT9KaKxUNI+JsUkUDGyMbjAfj3eOCc55+VG/TSxuuF2FxmGKajeHDIPvk8tAP7OCf6uOVK62PAFLfChPnX5beTe4anxOXh3Kqv2m8YwJ2dl6BLm5gduIeDnDst7w25OvtAXBDgiIisVeVUREREREREUd9VOqdq0b3bZTM+uvZi3MhH5uAnG0ynORkHcGjkgDO0OBTrdr/APgbY201smp3Xus4hY73GCPnMxbjBwRgA4BPPuDXBVWqZ5qmokqamaSaaV5fJJI4uc9xOSSTySTzlbphrDQnR9JmfY3D735e/wB9hYQwgKiBOTg+r3D735e/35PU+pb9qasFVfbnUVsjfyA8gMjyADtYMNbnaM4AzjJ5WJRFZ8OGyE0MYAANwyCuWFBhwWCHDaGtGgAsB4IiIua7EXvtF6vNn7v2Tdq+397Hc+lqHxb8ZxnaRnGT/jK8CLi9jXjZcLhcXw2RG7Lxcc1OHTvrpUxSii1q3vxHAZXU8ID2ku5MjBgFoB8sGRt8OJyJ4t9bR3GjZWW+rp6umkzsmgkD2OwSDhw4OCCP6lRdbT0811e9GXSOehnkmoS8mooHyERSg4BOPDX4aMPAyMDORkHS61hCDMAxZPsu4bj3cPd3KvcQ4DgTQMaQAY/7v2T3fdPp3aq46LVenmurJrO1xz0M8cNcGE1FA+QGWIjAJx5czLhh4GDkZwcgbUq1jy8WXiGHFbZw3FVBMysaVimDGaWuGoKKtnWS1/ZnUCv2QdqGr21Ufv3b9497vJIzIH8H+rjCsmoj9R1t3UVqvDGQjtyPppHY/CO3DcwZxy0bX+TwXceStUxXK9dTy8asIPwPvv4K5egCuGmYvhy7j2ZhrmHhf22nvu3ZH+Y8VC6nf093d1XpirtMjnudb59zMtAaI5MkAEck7hITn7xz8CCFJXp8nqodW1EbIaySlnpjHI6JpMUb87mOkPgcNeATzl2B5K0nDUwYNRh20dkfH87L1B020iHU8GTe1bahWiNJ3Fpz8S0uA71PSIittfnkiIiIiIiIiIiIiIiIiIiIiIiIi1nqJoy1a1sZt9wb2qiPLqSra3L4Hn5H3tOBlvzj4IBGzIu2BHiS8QRYRs4aFd8tMxZWK2NBdsubmCFSXV2nbrpa+TWe8Qdqoj5a5vLJWHw9h+WnH7iDgggYlXK6iaMtWtbGbfcG9qojy6kq2ty+B5+R97TgZb84+CARUvV2nbrpa+TWe8Qdqoj5a5vLJWHw9h+WnH7iDgggW/QK/DqkPZdlEGo48xy9yvjC+KIVZhbD+zFbqOPMcuI3eRVtfSn6gftz6TQmu638b8RWy5zO/TfhsMrj+u+GuP5zwffgyWeXJZXL9KfqB+3PpNCa7rfxvxFbLnM79N+GwyuP674a4/nPB9+DJWuOsC9VtVGnN7Or2Ddxc0cOI3ajLTfpWav2HqzyIiqBSCx9/stpv9ufbrzb6eupXZOyZmdpILdzT5a7BOHDBGeCvZTQQ0tNFTU0McMETAyOONoa1jQMBoA4AA4wvoi47LQdq2a7DFeWCGSdkbt3kiIi5LrREREREREREREREREREREREREREREREREREREREREREREREREREREVB/WdoH+CPVSS+Uce22ak31sfOdlSCPqG8uLjlzmyZw0fhdrR7VBy6S+onQP8YvSu5WOnj33ODFbbOcZqYwdreXNb72l8eXHDd+7HtC5v1tLU0NZPRVtPNTVVPI6KaGZhY+N7ThzXNPIIIIIPhekcAV4VSlthRD9ZC7J4kfZPll3glQ81C2H3GhXyREW9LFREREREREXRrTetNP6B9Oek9R6jq+xSQ6foGsY0Ay1EhpmbYo25G55weOAACSQ0EijvWfqbqDqhqp14vDuxSQ7mW+3xvJipIyfA8bnnALnkAuIHAaGtbjuoGtrtq+W2wVc00dqs1HHQWmidJvFNAxrWDJAAfI4NaXvwNxHAa0Na3WFpWGMIQaVEfORu1GeSf8oJ0HPifAZa5MaYLwGjRFvHSbp5X64uhe8yUtmp3gVVUByT57ceeC8j58NByfIDnSbp5X64uhe8yUtmp3gVVUByT57ceeC8j58NByfIDrWWa2UFntdPbLZSx0tHTs2RRMHDR/aSTkknkkknkrtxJiQSIMvLm8Q6n7v58B4nnXOLsXNprTKypvFOp+7+fAbtTuBxdbpCyy6cgsdJSR0VPSs20hjbzCfk88uyeXZOXHknPKjjUul7lY3l8jPqKU5InjadoGcDd/enkfs54JUzoqGr2GZWskxYh2Yp+1rfvG/381G9H3TLXsGO6lp66WJJMNx3nUtfYlpJzOrSbktubqvaKaavSenaqQSS2qFpA24iLox/iaQM/tWPk0BYHVYmaKpkeQey2X2cfGSC7B/p+eMKv43R/UmHsOa4d5Hjp8SvS8j+05hOO3/tEGNDda/stcL8AQ+9+ZAHNRRFG+WRsUTHPkeQ1rWjJcT4AHyVuGn9BXCs2T3N/wBFAcHZ5lcOD48N4J88gjwpDtdntdraBQUMMBALd4bl5BOcFx5Iz95+Avep+lYAgQSHzrts8BkPPU+irHGf7TNRnmul8Pweoaftvs5/g3NrT37fIjVfChpaeipI6SkibFDENrGN8D/Of2/K+6IrCYxrGhrRYBeX40aJHiOixXFznEkkm5JOZJJzJJ1KIiLkupERERF4NQ3ajsVjrLxcH7KakidK/BALseGtyQC4nAAzySAveq2epPWT7rfxpailjdQW14fOWhp31OCD7gTw1rtuOCHbwc4GJaiUt1TmxBGmpPL89FO4doz6xOtgDJozceAHxOgUaapvlfqS/wBXe7m6M1VU8Of227WtAAa1oH3BoA5yeOSTysaiK7ocNsNoYwWAyA5L0XChMhMENgsALAcANEREXJc0RERERERERERF+6aeamqI6mmmkhmieHxyRuLXMcDkEEcgg85Ur6E64X60dqj1FF9s0TcN72Q2pY32jO7xJgBxw7DnE8vUSosKdp0tPM2I7A73juOoUfUaTJ1KH1c1DDh6juOoVv8ASHUvR+pmMbSXSOkqnvawUlaRDKXOcQ0NBOHk48MLvIzgnCzeq7BQals0lquIeInua8Pj2743A5y0kHBxkZx4JHyqSrcNIdS9YaZextJdJKulYxrBSVpM0Qa1pDQ0E5YBnwwt8DOQMLRqpgNkVjhLuuD9l3uuPl471okfAsxITDZ2kRy2Iwhzb6gjMWcPS47yrN23Qej7f3Oxp+jf3MbvqGmfGM+O4XY8/GM/1LZV47LVzV9moq6ppJKKaop45ZKaTO6FzmglhyAcgnHgePC9iruHKw5a7IbQ3uAHuVZVSq1GoxtqfjvivG97i88NSTwHkEREXYoxERERERERERERERERERERERERERERFrPUTRlq1rYzb7g3tVEeXUlW1uXwPPyPvacDLfnHwQCNmRdsCPEl4giwjZw0K75aZiysVsaC7Zc3MEKkurtO3XS18ms94g7VRHy1zeWSsPh7D8tOP3EHBBAxKuV1E0Zata2M2+4N7VRHl1JVtbl8Dz8j72nAy35x8EAipertO3XS18ms94g7VRHy1zeWSsPh7D8tOP3EHBBAt+gV+HVIey7KINRx5jl7lfGF8UQqzC2H9mK3UceY5cRu8ira+lP1A/bn0mhNd1v434itlzmd+m/DYZXH9d8Ncfzng+/Bks8uSyuX6U/UD9ufSaE13W/jfiK2XOZ36b8Nhlcf13w1x/OeD78GStcdYF6raqNOb2dXsG7i5o4cRu1GWm/Ss1fsPVnkRFUCkEREREREREREREREREREREREREREREREREREREREREREREREREREREREREVYfWJ0S+2oLh1N04/Fxpqfu3ilkk9s8MTAO9GScNexjRlvhzW5GHDD7PIpaiVmZo042alzmMiNxG8HkfQ56hdcSGIjdkrksitp6ifTL/2y1f04j+6abT8UP9JkdTEH+giHH98GH8iNVQraWpoayeiraeamqqeR0U0MzCx8b2nDmuaeQQQQQfC9N0OvyVagddKu7wdQeBHxGR3FQ0WE6GbOXyREU0upERERFvHSbp5X64uhe8yUtmp3gVVUByT57ceeC8j58NByfIDtZ0rSW2u1JbqK8VclHQT1DI552bcxtJxnLiA0fe452jJwcYN0rNbKCz2untlspY6Wjp2bIomDho/tJJySTySSTyVquJ66+mwxCgjtu0O4D4n/AFPPScZYliUiEIMAfWPBsdwHHmeA3ancCs1soLPa6e2WyljpaOnZsiiYOGj+0knJJPJJJPJXsRFUjnF5LnG5Kox73PcXONydSiIi+LiiIiIiIiIiIiIiIiIiIiItd6jamh0lo+uvUhjMzGbKWN+PwkzuGDGQSM8kA52tcR4VNKmeapqJKmpmkmmleXySSOLnPcTkkk8kk85UveqHUUlZqel03BPmmt8QlnjG4fh3jI3Z4dhm0ggcb3DPJAh5W3hGmiVkhGcO1Ez8N3z8VeuBKQJKnCO4duLn4fZ+fiiIi2tbsiIiIiIiIiIiIiIiIiIiIilL09aIo9TXye63eOnqLdbsYpnSgmSY8t3s8mMAOPOA4gD3AOCi1euzXOvs90p7nbKqSlrKd++KVh5af7CCMgg8EEg8FYVRl40xLPhQX7LiNf179yj6tKx5uTiQZd+w9wsD+tL6X3a2V5UWB6eXG43fQ9nuV2h7VbU0jJJPc078jiT2gAbxh+3Ht3Y+FnlRUaEYMR0N2oJHkvNUeC6BFdCdq0kZZjLLIoiIutdKIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiLWeomjLVrWxm33BvaqI8upKtrcvgefkfe04GW/OPggEbMi7YEeJLxBFhGzhoV3y0zFlYrY0F2y5uYIVJdXaduulr5NZ7xB2qiPlrm8slYfD2H5acfuIOCCBiVdnV2nbVqmxzWe8Qd2nk5a5vD4njw9h+HDP7yDkEg1L6iaMuuir4bfcG92nky6kq2twydg+R9zhkZb8Z+QQTbVAxHDqY6qJ2Yg3bjzHy96vPC+LYVYb1MUbMUbtzuJHxG7nna03pT9QP259JoTXdb+N+IrZc5nfpvw2GVx/XfDXH854PvwZLPLksrl+lP1A/bn0mhNd1v434itlzmd+m/DYZXH9d8Ncfzng+/BkrrHWBeq2qjTm9nV7Bu4uaOHEbtRlpYcrNX7D1Z5ERVApBERERERERERERERERERERERERERERERERERERERERERERERERERERERERfKtqqaho562tqIaalp43SzTTPDGRsaMuc5x4AABJJ8KkXq06r9ONffS0umLH9pXOm/B/b80ckGyH2v7cTMtc/wBxcPwrcM9+0HfuEweuvTNTduk0F/gr5oo7FWMlnpTMRFMyUtiDtgB3SNc5m0kjDXy+SQFRhXN0bYblY0MVUxCXtJGyMgCONs3XBBtkLGxBUdORnA7FskREVyqORERERWH9OOvfr6OPRlzOKmlic6indLkyxg57RDjnc0HgDjY3wNuTXhfe3VlTbrhTXCjk7VTTStmhftB2vaQWnB4OCB5UXWKXDqUsYLtdQeB/Wqhq9RoVXk3S78jq08DuPzV6UWq9MtZUGs9Nw10EsYromNZX04G0xS45wCSdhIJacnI48ggbUqTmIESXiuhRBZwyK86zUtFlYzoMYWc02IRERdKx0RERERERERERERERERFqXWO4/ZfTC/1PZ72+kNNt3bcd4iLdnB8b84+cY48ruloBmIzITdXEDzNlkSku6amGQG6uIHmbKp2qrxNf9SXG9T9wPrKh8oY+QyGNpPtZuPkNbho4HAHAWNRFf0NjYbQxosBkF6ghQ2wmCGwWAFh3BERFyXNERERERERERERERERERERF79POtUd8o5L4yoktrJWuqY4G7nyMHJYPc3G7xnIxnPOMLwIuL27TS29rrjEZttLb2vw18FbvR/U/SGqKyloLfWVEVxqd+yknp3B42hxOXAFn5LSfyv38LdVBXpSsbBT3fUkjYy9zxQwEOduaAA+QEeMHMWDyfafHzOqpKuykvJzroEvezdb5565ZDIaLzpiWRlJCovlpW+y217kHPU2yGQvbPO4OaIiKIUCiIiIiIiIiIiIiIiIiIteGstPvvtPZ4K5lRPO4tEkZBiacZAL84JPgbc88HC+taXaBSNPpE9Uus+iQXRNhpc7ZBIa0AkkncMt+ugzWwoiw2sb1Np+yuucVB9YyORrZW94R7GnjdnBzztGAPn9iNaXGwXXTqfMVKbhycsLxIhDWgkC5OQF3EDM5C51yWZRQnXdTNTVEQZCaKjcHZ3ww5JH3e8uGP6s8LDV2rtTVkolmvda1wbtxDJ2hj+hmBnnz5WWJJ51KvCQ/Z3xHHzmY0KGO9zj5Btv4vBT7XVtHQRCauq6eljLtofNIGAnzjJ+eD/iWEq9c6Upqh0El4ic9uMmKN8jeRnhzQQf6ioCRdzZFu8qwKf8As3UqGP8Ats7Ef/ka1nv6xS5XdVrWyIGhtdbPJu5bM5sYA+/ILufHGP61v9HUQ1dJDVU798M0bZI3YIy0jIODz4KrIp16VXJ1y0bTCQvdJSONM4loAIbgtxj4DS0ffkH+ldczLthtBatR6Yei6k4Zo8CepUMiz9l5LiSQ4dk2OQsRbK3tZ33bWsRq7Ttq1TY5rPeIO7Tyctc3h8Tx4ew/Dhn95ByCQcuixIcR8J4ew2I0K86Qor4LxEhmzhmCNypp1E0ZddFXw2+4N7tPJl1JVtbhk7B8j7nDIy34z8ggnWldnV2nbVqmxzWe8Qd2nk5a5vD4njw9h+HDP7yDkEg1L6iaMuuir4bfcG92nky6kq2twydg+R9zhkZb8Z+QQTbWHcRMqTOqi5RR/FzHPiPEZaXnhTFbKszqI+UYfxcxz4jxGWlm/TZ6k6KW3Q6V6mXTsVcOyKhvM+S2oaSGhlQ7na8Z/Ouw0tBLyHDc+1K5LKz3pT9QP2H9JoTXdb+KOIrZc5nfoXw2GVx/U/DXH834PswY9ExrgAWdP0xuermD3tHqW+XA2LLTf2X+auWiIqYUiiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiItH6z9TdP9L9KuvF4d36ubcy32+N4EtXIB4HnawZBc8ghoI4Li1rsiVlI05GbAgNLnuNgB+v8ARfHODRcrx+oHXektEdPK/wDhVH9c26U8tHBao5THLXbmbXsDhyxgDvdJ/JBGMuLWnm0th6i601Br7VVTqPUdX36ub2sY0ERU8YJ2xRtydrBk8ckkkklxJOvL0rg7DAoEmWPdtRH2LuAPADlx1PdYCGmI3Wu5IiItuWOiIiIiIiItp6Zayr9GakhroJZDQyvayvpwNwlizzgEgbwCS05GDx4JBt3ZrnQXi109ztlVHVUdQzfFKw8OH9oIOQQeQQQeQqNqR+h/UNmjLpLQ3MSPs1c9plc0uJpnjjuBvggjAcAMkBpGdu06fiigfTof0mAPrG7vvD5jd5cFoeM8L/vGF9Llh9a0aD7Q+Y3cdOCtSi+dNPDU08dTTTRzQysD45I3BzXtIyCCOCCOcr6KqSLGxVIkEGxRERF8RERERERERERERRh6mbhNR9MzTRNjLK+tip5S4HIaA6XLefO6NvnPBP8ASpPUd9ftN3rVGjqS32Ki+rqY7gyZzO6xmGCOQE5eQPLh/jUpRHQ2VCC6KQGgg3OQyU1hx8KHVID4xAaHAkk2Atnr3qqaLabr061zbahsFTpe5ve5geDTQmobjJHLo9wB48Zz4+8LA3W13K01Daa626roJnMD2x1MLo3FpJGQHAHGQRn9hV1wpqBG/u3h3cQV6IgTstMW6qI11+BB9y8iIi71koiIiIiIiIiIiIiIiIiIiIiIiK1np9vdqunTykobdB9LLbPwFTAZd5Lz7jKOchryXEZAwdzRkNypEVVvThcJqPqlSU0TYyyvp5qeUuByGhhly3nzujb5zwT/AEq1KprFEgJKoOANw/teZN/UFefsZUwU+qvDTcP7Y8Sb+oKIiLXlqqIiIiIiIiIiIiIi8GobnDZrLVXOcbmQR7g3kbnHhrcgHGSQM44yvoBJsFkSkrGnI7JeA3ae8hrQNSSbADvK0PrHqaan2afoJ9hkj3VhYRnafyY8g5GRkkY5Bb8EhRfR1E1JVw1VO/ZNDI2SN2AcOByDg8eQlZUTVdXNVVD9800jpJHYAy4nJOBx5K23pjpOHUNXPU3Bsv0FNtGGEt7kmQduceMA5wQRub96mGtbAh5r31S6bSOjfChbN2LGC8QgC8Rzsjkdbk7IB+zYFTDY7hHdbPSXGLYG1ETZC1r9wYSOW5+SDkH9oXw1bb/tXTVwoBD3pJYHdpm7bmQDLOcj+UB54+9ey30dLb6KKiooGQU8TdrGN8Af85+STySvQoi9nXavCX05knU/plPBa1j9qHfUAOu29jqMr2Piqvop41xo6h1FSPkiZFTXIe6OoDcbzgDa/HJGABnyPj5BgmaOSGV8M0b45GOLXscMFpHBBHwVMQYwijJe+Oj/AKQ5DGso6LAaYcVltthN7X0INhtNNjnYG4zAyvI1j6ZUtwoqSvGoWT08rWvd2Kfgj+U1ri7g+RktyD5HwszW9M7LDZ64UYramtdETTGSZoLXgEgDAAwTgHOePGPKwnRS99ivnsMzvwdTmaDjxIB7hwPlozycDZ+1S0sGPFisfYleb+kbGGNcN4gfJRp5xY0h7LBrA5l7i+wG3zBY7jZw0Kq+pD6HXCOC8V1ufsDqqJsjHF+CSwn2gfJIcT/Q0/1a1r+1/ZGra6mazZC+TvQ4j2N2P92GjxgElvH978eF5dJ3D7K1Lb68zdmOKdvdft3YjJw/jB/kk+OfuWdEAiwjbevSeJ5SDjLB0ZsvmI8IPZrrYPYMs/aAuLX3W3KxiIihV+d6LEau07atU2Oaz3iDu08nLXN4fE8eHsPw4Z/eQcgkHLoucOI+E8PYbEaFdkKK+C8RIZs4ZgjcqadRNGXXRV8NvuDe7TyZdSVbW4ZOwfI+5wyMt+M/IIJ1pXZ1dp21apsc1nvEHdp5OWubw+J48PYfhwz+8g5BINS+omjLroq+G33Bvdp5MupKtrcMnYPkfc4ZGW/GfkEE21h3ETKkzqouUUfxcxz4jxGWl54UxWyrM6iPlGH8XMc+I8RlpPPpT9QP2H9JoTXdb+KOIrZc5nfoXw2GVx/U/DXH834PswY7lrksrPelP1A/Yf0mhNd1v4o4itlzmd+hfDYZXH9T8Ncfzfg+zBj0nHWBet2qjTm9rV7Bv4uaOPEb9RnrYkrNW7D1ctERUmpJERERERERERERERERERERERERERERERERERERERERERERaP1n6m6f6X6VdeLw7v1c25lvt8bwJauQDwPO1gyC55BDQRwXFrXc7+outNQa+1VU6j1HV9+rm9rGNBEVPGCdsUbcnawZPHJJJJJcSTfP1DdGrT1UsIliMNBqWjjIoK8t4cOT2ZscmMknB5LCS4Zy5rufmpbHdtNX6ssV9oJqC5UcnbnglHLT5ByOCCCCHAkEEEEggq8ui+DS/o74kI3mPtX1A3bP4eJ1vrlZRk6X3sdFjlJ3RbphNqyoZebyySGwxP4GS11Y4HlrT5DAeHOH/kjnJbGKmnob1V+zOxpjU9T/AHBxHRVsjv0f7o3n/B/c7+T4Pt/I3+vvnWSTjJjtb+Nt9uf6Ga1DE8SoQ6e808dvfxA37PP9DOyjfqNpmbSWsK6yyCQwsfvpZH5/CQu5Yc4AJxwSBjc1wHha8rO+onRkd+0w7UFK3bcbRE55Aa0d6DILw5xwfYA545P8oAEu4rEvlAqgqMm2IT2hk7v4+Ov+i44XrLatT2xSe23J3eN/jr6bkREU2tiREREREREW6dLuol10NWSiGP662z5M1E+TYC/GA9rsHa7gA8HI4PhpFodIapsmq7Wyvs1bHMCxrpYS4CWAnPtkbnLTlrv2HGQSOVSpZLTV/u+m7o252Suko6oMLN7QHBzT5DmuBDh4OCDyAfIC1eu4Zg1K8WH2YnHce/569603EmDperXjQexG47nf5vmM+N8ld5FFHTzrVZL6+Ogv8cdlriwnvPlApZCGjPucQWEndhrsjAA3EkBSuqtnafMSMTq47dk+/uO9UtUaXN02L1U0wtPoe46FERFhqPRERERERERERERRD1p6YX/Wuqaa62qrtkMMVEync2pke1xcHvdkbWEYw4fP3qXkWbT6hGkI3XQfa0zUjS6pMUuY+kS9tqxGYvqqw3DoTramo3zwS2itkbjEEFQ4PfkgcF7Gt488kePv4Wpaq0HqvS9vjuF9tX0lNJKIWv8AqIn5eQSBhjifDT/iVy1H/X+xTX3pxUR0lNV1VZSVEVRTwUzC90jt2wgtAJIDZHHj7gfAK26l4wnIszDhR9nZcQCbZi/jb0W90bHs/Gm4UCZ2dlzgCbEEXy428wqnovvcKKst1Y+juFJUUlTHjfDPGWPbkAjLTyMgg/1r4KygQ4XGit5rg4BzTcFERF9X1ERERERERERERERSd0W6YTasqGXm8skhsMT+BktdWOB5a0+QwHhzh/5I5yW4k9PQZGCY0Y2A9eQ5rBqNRl6bLumJh1mjzJ4DiT+sltXpx0BWQVketLvD2YzE4W6J2Q924YMx54aWlwAIOd27gBpM8L500ENNTx01NDHDDEwMjjjaGtY0DAAA4AA4wvoqVqtSi1KZMeJ3AcBuH63rzxW6vGq026Zi9wHAbh8+d0REUcolERERERERERERFq/VX/uBuX/1X/xWLaFr3UelkrNEXSGJzA5sQlO48YY4PP8AXhpx+1c4Rs9vetmwXFZBxHT4kQ2a2NCJPAB7bqAFMnQ//uTqv/75/wD8ONQ2pV6G3OE0ldZnDbM2T6ph59zSGtd8YGCG/PO79ilJsEwivY/TpKxpjB8Ywm32HMcbbgDYnwvnwGegKktERRC8JIoM6s2yG26wmdAfZWRiqLefa5xcHcknOS0n+vHwpzULdaaiGbWDI4n7nwUjI5Rgja4lzsft4c08fesuTJ6xXn+z7HmGYpdDhE7DobtobrAixPCxtY87b7HA6HqJqbWFpkgfseauOMnAPtedrhz94JCsOqvq0C7J4ZgrZ/2k5JrJyQmxq9r26Z2YWkZ7/bNhuz4qLOudtcJbfeGB5aWmmkJcMNIy5mB5ycv/AGcDx8xkrBa/tf2vpKupms3zMj70OI97t7Pdho85IBbx/ffPhV9XdJv2oduCsfoGr4qeGBKPPbl3FvPZPaafUtH+XxNh9EV/2lpK2VZdK95gDHulOXOez2OJOTnJaTlZlRp0Lr91JcrY50Q2SNnjbn3u3Da4+eQNrPjjd+0KS1Hx2bEQheUukSh/uLE05JD2Q8ub/lf2mjwBt3hERF1LS0WI1dp21apsc1nvEHdp5OWubw+J48PYfhwz+8g5BIOXXjvNzoLPa6i53OqjpaOnZvlleeGj+0knAAHJJAHJXbBdEbEaYV9q+Vtb7rLul3xWRWugk7dxa2t91uaqB1E0ZddFXw2+4N7tPJl1JVtbhk7B8j7nDIy34z8ggnWlvHVnqHX64ugYwSUtmp3k0tKTyT47kmOC8j48NBwPJLtHV6U50y6WYZoAPtnb9a8d19F6VpLpx0nDM6AIls7frXjbK+is96U/UD9h/SaE13W/ijiK2XOZ36F8Nhlcf1Pw1x/N+D7MGO5aoZ6YOhFT1DrI9S6limptJU8h2tyWPuT2nBjYRyIwRhzx+1rfducy91FS01DRwUVFTw01LTxtihhhYGMjY0Ya1rRwAAAAB4VA9IkGlw6mfoR7f/eAeyD/AFfeGnjdbPKF5Z2tNy+qIir9ZaIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiKKvUN0atPVSwiWIw0GpaOMigry3hw5PZmxyYyScHksJLhnLmulVFmSE/MU+YbMyztl7dD+tQd43ri9geLFcp9S2O7aav1ZYr7QTUFyo5O3PBKOWnyDkcEEEEOBIIIIJBBWOXRT1DdGrT1UsIliMNBqWjjIoK8t4cOT2ZscmMknB5LCS4Zy5rufmpbHdtNX6ssV9oJqC5UcnbnglHLT5ByOCCCCHAkEEEEggr0phTFcvX5e47MVvtN+I4g+mh3Ew8eAYR5KY/Tx1Gm+oi0dfquMwlm22zzOIcHZAEGfBBGduSMY2jOWgaP1y0n/AAV1xP8ATQ9u23DNTSbW4YzJ98Yw0NG13hozhpZnytDUu2DVLOo2j/4A6mrY4by17H2e5VDnbZZW8NjlIP5ZaXNDjnO7wXgb+2PImmzpnoA7Dsngbvxju1Pid60eYpxpFQNSlh9W/KI0bvxgctXDXU7zaIkX7qYJqaokpqmGSGaJ5ZJHI0tcxwOCCDyCDxhfhbMDfMLcAQRcIiIiIiIiIiIiItp0h1B1ZpVjILVdZPo2va76SdokiwHFxaA7lgJJzsLSc+c4K1ZF0x5eFMM2IrQ4cCLromZWDNQ+rjsDm8CLj1Vh9L9frVUduDUVoqKGQ9tpqKV3djJPD3lpw5jR5wN5xnyRzK1g1BZL/T9+y3Wkr2BjHvEMoc6MOGW72+WE4PDgDwfuVIl97fW1lurGVlvq6ikqY87JoJCx7cgg4cORkEj+talP4LlI13S5LD5j1z9fBaNU+jyRmAXSjjDdw1b65+vhuV6UVZdNdddWW97W3iGkvMO8ucXMEEuNuA1rmDaADzywnkjPjEpWrrXoGsp3S1NdV254eWiKppHucRge4dveMc4854PHhaXO4YqUqf7vaHFufpr6KvKhg6ryRzhbY4s7Xpr6KSEWIt+p9NXGsZR2/UNoq6mTOyGCtje92AScNBycAE/1LLqDiQ3wzZ4IPNa3EgxIR2YjSDzFkREXBdaIiIiIiIi+dTBDU08lNUwxzQysLJI5GhzXtIwQQeCCOMKKdd9D7Dd+7Wadl+xq12XdnBdTPd7jjb5jyS0ZblrQOGKWkWbJVGZkX7cB5b7j3jQqRp1WnKbE6yViFp9D3jQqjV5tlfZ7pUWy50slLWU79ksTxy0/2EEYII4III4K8ith1p0DDrGwPqaGmjN+pGf3JJvDO43OXROOMEEZLc4w75ALs1PVv0OssqsvtgWcMnD49x3eI3K+cN4gh1qV6wCz25OHA8RyO7xG5ERFNLYURERERERFmtCw2So1ha4NRmQWqSoayoLJAzAPA3OJG1m7G45BDd2OcK6VNBDTU8dNTQxwwxMDI442hrWNAwAAOAAOMKiauN0lvE196cWS5VPcMzqftSOkkMjpHRuMZeXHklxZu/r8nyq/x1LPLYUe/Z0tuvqD6G/cFVvSVKRCyDMhx2QS2265zBtxNjfuC2pERVyqmRERERERERERERERERfiaOOaJ8M0bJI3tLXscMhwPBBHyF+0RfWuLSCDYhV11fZpLDqCptzg8xtduge7+XGeWnOBk/BxxkFfDT1zms16pbnANz4JNxbwNzTw5uSDjIJGccZUodY9OurqBl9pRmajj2zNAcS+LOQRjgbSXE8eCSTwFECmYLxFh5+K/QfAGIpbGmGGPmLPcWmHGaeNrOvycDtZbjxuBY7T97tt9om1VuqWSDaC+MkdyInPDm/B4P7DjjI5WSVZKSpqKSobUUs8tPMzO2SJ5a4ZGDgjnwV6qu9Xmrp3U9Vdq+ohfjdHLUPc04ORkE48hYzpHPI5KnKj+zc504TJTobBJ0c0lzRwyIDrDQ9m+mWqnDVWrrPp+KRs87J61rfZSxuy8njAd/eDkHJ+M4B8KBayomq6uaqqH75ppHSSOwBlxOScDjyV8kWTBgNhDLVXH0fdG9PwVAeIDzEixLbTyANNA0Z7Lc72uSTqTYWzOirQ696lo6HtdyHuB9QDuAETTl2SORkcA8ckchWHWn9MNMtsdnFXVRM+0Ktoe8lhDomEAiPnwfk8DnjnaCtwUfNResfloF5W6Z8aQsTV3q5V14MuCxp3F1+24ciQADvDQUWh0/S6xtq5JqioqpIzOXxwxkMY2PORGScuP3bsgn9nlb4i6WRHM9kqv6Himr0FsVtNmHQussHbO+17Z6i1zmLHMrF2PT1lsm42y3xU7353P5c8g443OJOOBxnCyiIuJJJuVFzs9NT8Yx5qI6I86ucS4nvJuURF47zc6Cz2uoudzqo6Wjp2b5ZXnho/tJJwABySQByUa0vIa0XJWMxjnuDWi5OgS83Ogs9rqLnc6qOlo6dm+WV54aP7SScAAckkAclVT6s9Q6/XF0DGCSls1O8mlpSeSfHckxwXkfHhoOB5Jc6s9Q6/XF0DGCSls1O8mlpSeSfHckxwXkfHhoOB5Jdo6tXDeGxIgTEwLxDoPu/nxPgOd2YRwi2mtE1NC8U6D7v58Tu0G8kp29MHQip6h1kepdSxTU2kqeQ7W5LH3J7TgxsI5EYIw54/a1vu3OZ7PTn6drtrGsodSazo5rfpR0bamGIv2zXIEna0AHdHGcZLzguaW7Pyt7bxUVLTUNHBRUVPDTUtPG2KGGFgYyNjRhrWtHAAAAAHha1jfHbZNrpGnPvEOTnD7PIfi4/d79LLlpXa7T9EoqWmoaOCioqeGmpaeNsUMMLAxkbGjDWtaOAAAAAPC+qIqKJJNypRERF8RERERERERERERERERERERERERERERERERERERERERERERFo/Wfplp/qhpV1nvDexVw7n2+4RsBlpJCPI8bmHADmEgOAHIcGubvCLIlZuNJxmx4Di17TcEfr/AFXxzQ4WK5b9RdF6g0Dqqp05qOk7FXD7mPaSYqiMk7ZY3YG5hweeCCCCA4EDXl0x6z9MtP8AVDSrrPeG9irh3Pt9wjYDLSSEeR43MOAHMJAcAOQ4Nc3nf1F0XqDQOqqnTmo6TsVcPuY9pJiqIyTtljdgbmHB54IIIIDgQPR+EMXwa9B6uJZsZozHH8TeXEbvImHmJcwjcaLC3CsqbhWPq6uTu1EmDJIWgF5AA3Ox5ccZLjy4kkkkkr4Ii3MANFhosVrQ0BrRYBERF9X1ERERERERERERERERERERFlrDqbUNi2Cz3qvoo2yibtRTuEbnjHLmZ2u8AHIOQMHhYlFwiQ2RG7LwCOea64sGHGbsRGgjgRdSdauueuaOndFUm2XF5eXCWppi1wGB7R23MGOM+M8nnws3aPUHeYu79raeoKvOO39LM+Db5zndvz8fdjB854hZFERcO0yLfagjPhl7rKDjYUo8a+1Ltz4XHuIt4KeP9UR/4n/8Zf8Ayk/1RH/if/xl/wDKUDouj+ylJ/wv4nfNYv8AYih/4H8T/wCpWdt/XbRNTWMgniu9FG7OZ56dpYzAJ5DHudz44B8/dysv/HB06/2xf8CqP+gqlosGJgmnONwXDuI+IKjYnR1SXm7XPb3EfFpVtP44OnX+2L/gVR/0E/jg6df7Yv8AgVR/0FUtFw/sPT/vv82/0rr/ANm9L/xInm3+lW0/jg6df7Yv+BVH/QUB9aarS1z1g+9aVuEdTDXM31MbYHxduYcOOHMaMOGDnJJdvJxkLR0UjS8Ny1MjddBe69rWJFj6BS1GwjKUeY6+XiPvaxBIsR4NHvRERbCtqRERERERERWO9KlZTP0ddbe2TNTDcO9IzaeGPjYGnPjkxv8A8X7Qq4qcPSbWUzLhqC3ukxUzRQTRs2nljC8OOfHBkZ/j/YVrmLIXWUqIeFj6j4LUscQetosU727J/iA9xKsAiIqcVAoiIiIiIiIiIiIiIiIiIiIo+1d01o655qrE+KgmOS6F4PaeS7OQRks4J4AI4AAHlSCi5w4joZu0rYsN4rq2GZr6VTIxY7eNWuHBzTkdTbeNQQc1Xi6aW1Fbdxq7RVNY2PuOfG3uMa0ZyS5uQPB8lYZWgRZgnjvCviR/aTnGQ7Tkg17uLXlg8i159VXCzWK8XhwFtt1RUNLi3uBuIwQMkF59oOPvPyPvUu6I0HQ2L+6q4xV9edpa50fshIwfYD85H5XB4GAOc7ki6Ys0+ILDILScbdNVaxLBMpAaJeCdQ0kudyL7DLk0Nvne4yBERYyptEREREReO83Ogs9rqLnc6qOlo6dm+WV54aP7SScAAckkAclfWtLyGtFyVyYxz3BrRcnQJebnQWe11FzudVHS0dOzfLK88NH9pJOAAOSSAOSqp9Weodfri6BjBJS2aneTS0pPJPjuSY4LyPjw0HA8kudWeodfri6BjBJS2aneTS0pPJPjuSY4LyPjw0HA8ku0dWrhvDYkQJiYF4h0H3fz4nwHO7MI4RbTWiamheKdB938+J3aDeSVnvSn6fvtz6TXeu6L8UcS2y2TN/Tfls0rT+p+WtP5zyfZgSPSn6fvtz6TXeu6L8UcS2y2TN/Tfls0rT+p+WtP5zyfZgSXLWoY6x11W1Tqc7taPeN3FrTx4ndoM9LNlZW/beiIipNSSIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiLR+s/TLT/VDSrrPeG9irh3Pt9wjYDLSSEeR43MOAHMJAcAOQ4Nc3eEWRKzcaTjNjwHFr2m4I/X+q+OaHCxXLfqLovUGgdVVOnNR0nYq4fcx7STFURknbLG7A3MODzwQQQQHAga8umPWfplp/qhpV1nvDexVw7n2+4RsBlpJCPI8bmHADmEgOAHIcGubzv6i6L1BoHVVTpzUdJ2KuH3Me0kxVEZJ2yxuwNzDg88EEEEBwIHo/CGL4Neg9XEs2M0Zjj+JvLiN3kTDzEuYRuNFryIi3RYyIiIiIiIiIiyEVlucsTJY6bLHtDmne3kH+tYE/VZGnNDpyM2GDoXODb91yFwfEYz2jZY9FkvsK6/zX/fG/wCdPsK6/wA1/wB8b/nUZ/a/D/8Ax0H/ANRn9S4fSYP3x5hY1FkvsK6/zX/fG/50+wrr/Nf98b/nT+1+H/8AjoP/AKjP6k+kwfvjzCxqy9lsv2jSun+p7W15Zjt5+Afv/avl9hXX+a/743/Oti0xSVFHQPiqY9jzKXAZB4wPu/oWl4+x3LydHdFo07DMbab7LmPNt/Z7XuWLOTjWwrwni/gVj/4K/wD9f/vP/wD0tbUkrSPsK6/zX/fG/wCda/0ZdIcef+lfv6dYNnY2Nsw4eu3tWsG30bfW2XFdEhOl+11zhutewWNRZL7Cuv8ANf8AfG/51jVcshV6fUtr6FHZF2bX2HNda97XsTa9jbuKlGRWP9kgoiIpFc0REREREREREREREREREREUpemGspqbqRJBPJskq7fLDANpO94cx5HHj2scefu+/Ci1e/T94uNgu8F2tNR9NWwbu3Jsa/buaWnhwIPBI8LCqUoZyUiQAbFwIHfu8L6qOq8kZ+RiyzTYuaQO/dfXK+vJXhRVht/XbW1NRsgnitFbI3OZ56dwe/JJ5DHtbx44A8ffyttt/qFo31jG3DS9RT0xzvkgrBK8cHGGljQecfyh/X4VWR8I1SFowO7iPjYqlZnAlZg32YYcM9HD42Oe7K6nFFGlo636Ere79TUV9s2Y2/VUpd3M5zjtF/jHzjyMZ5xvlovVmvHd+ybtQXDs47n0tQyXZnOM7ScZwf8AEVCzNOm5X++hlveMvPRa/OUmekv94hOaOJBt56b170RFhqPREREREREREREREREREREREREREREREWI1dqK1aWsc14vE/ap4+Gtby+V58MYPlxx+4k4AJHOHDfFeGMFydAuyFCfGeIcMXccgBvTV2orVpaxzXi8T9qnj4a1vL5Xnwxg+XHH7iTgAkVa6o9RLrrmsiE0f0NtgwYaJkm8B+MF7nYG53JA4GBwPLifB1E1ndda3w3C4O7VPHltJSNdlkDD8D73HAy75x8AADWlbGH8NQ6e0RowvF9G8hz4ny53jhbCEKlsExMDajejeQ58T4DLUrPelP0/fbn0mu9d0X4o4ltlsmb+m/LZpWn9T8tafznk+zAkelP0/fbn0mu9d0X4o4ltlsmb+m/LZpWn9T8tafznk+zAkuWtLx1jrqtqnU53a0e8buLWnjxO7QZ6WNKyt+29ERFSakkRERERFjtS3y06asNZfb7Xw0Fto4+5PPKeGjwBgckkkANAJJIABJAXJjHRHBjBcnIAakoTZZFFQH1Ddfrt1NiFitVLNZtNRyFz4DLulrSHEsdMRwAAGkRgkB2SXOw0t+3og+2v496b7K/RPs+p+1fyP0baNv5XP57sfk8/+ruViv6OZqXpUSfmooY5oLti18huLr2BO4AHdnww/pjS8NaLq/CIirhZiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiLR+s/TLT/VDSrrPeG9irh3Pt9wjYDLSSEeR43MOAHMJAcAOQ4Nc3eEWRKzcaTjNjwHFr2m4I/X+q+OaHCxXLfqLovUGgdVVOnNR0nYq4fcx7STFURknbLG7A3MODzwQQQQHAga8umPWfplp/qhpV1nvDexVw7n2+4RsBlpJCPI8bmHADmEgOAHIcGubz76n9OdW9OLyy26ptv0/f3mlqY3iSCpY120uY4f1Ha7DgHNLmjIXo3COMpeuQhDikNjjVvHm3iOI1HdYqHmJcwjcaLUkRFuyxkREREUgWr/tXSf8AmGf/AOoUfrfbJNFNaqYxPDtkbWOx8OAGQqM6dYb3U2VeAbB5udwuMr96iauDsNPNexEXhulyit2wzwzuY7w9gBGfu8+V5wp9PmajMNlpVm092gGp7lBsY552WjNe5FhP4T0H+Bqf9y3/ADp/Ceg/wNT/ALlv+dbN/s8xN/wT/IfNd/0KP90rNosJ/Ceg/wADU/7lv+de21XOnuPc7DJW9vGd4A85+4/sWHUMG12my7pqblnMhttcnQXIA9SAuL5WMxu05tgvciLG/btq/nX+9u/zKKkKRUKltfQoD4uza+w1zrXva9gbXsbdxXWyE9/sglZJRst3+3bV/Ov97d/mWkL0P0KUioU36b9NgPhbXV222ube3WXtcC9ri/eFNUqE9m3tAjTXxRERXspdERERERERERERERERERERERSL0z6M6319QfadqpqWith3iOtr5THHK5pALWBoc93k+7bty1wzkYUTWq9TaFKmcqcdsKGDbacQBc6AcSeAzXZDhPiu2WC5UdIrlaO9MuhbVG1+oKiv1DUGNzXh8hpoMl2Q5rIzvBDRjl7gck48YkSk6Z9O6WkhpotD6dcyGNsbTLbopHkAYG57mlzj95JJPkkrz5Wf2pcKycUw5GDFjgH2rBjTzG0drza1S0OiR3C7iAueKK3fUz0z6duVB39CP+xbizY0U9TUSSUsrcncSXb5GuwRyCR7QNoyXCqWoLPc9P3qqs15opaKvpJO3NDIOWnyORwQQQQRkEEEEggq2MB9J2H8cwXPpcQh7fahvAa9o42BII5tJF8ibrAmpKLLHtjLjuWzaY6o62sVYZ2XqouMbvy4Li907HYBA5J3N859pGcDOQMKVtIderRWPZTalt8lrfsaDVQEzRFwadxLQN7ASBgDf55IxlV1RbNPYep87cvh2PEZH5HxBWpVLCtLqAJiQgHcW5H0yPiCrw2G82q+29lws9fT1tM7A3xPztJAO1w8tdgjLTgjPIXvVFrfW1lurGVlvq6ikqY87JoJCx7cgg4cORkEj+tSfprrrqy3va28Q0l5h3lzi5gglxtwGtcwbQAeeWE8kZ8Y0yfwRMQztSrw4cDkfkfRV9U+jmbhEuknh44HI/I9+Ss0i0PSvVvRN/7jftL7KlZk9u5bYdzRjkO3Fh5Pjdu4PGOVvi0+ZlI8q7YjMLTzC0KbkZmSfsTDC08xb/VERFjrEREREREREREREREWI1dqK1aWsc14vE/ap4+Gtby+V58MYPlxx+4k4AJHOHDfFeGMFydAuyFCfGeIcMXccgBvTV2orVpaxzXi8T9qnj4a1vL5Xnwxg+XHH7iTgAkVL6iazuutb4bhcHdqnjy2kpGuyyBh+B97jgZd84+AAA6iazuutb4bhcHdqnjy2kpGuyyBh+B97jgZd84+AABrStrDuHWU1nWxc4p/h5DnxPgMtbzwphRlJZ18fOMf4eQ58T4DLUrPelP0/fbn0mu9d0X4o4ltlsmb+m/LZpWn9T8tafznk+zAk2f0wenSmoKOPV3Ui0w1NbURn6KzVkQeynY4fnJ2OGDIQeGEezyffgR2kWh40x+LPkKa7k549Q3+ry4qxZaU+0/yRERUypFEXyraqmoaOetraiGmpaeN0s00zwxkbGjLnOceAAASSfCrZ1f9V1psdZVWbQNuhvdZBIY33Kpd/cWQW5MYYd0wPvbuywZAc0vaVLUihz1Xi9VKQy7idAO8nL4ncF1xIrYYu4qzC13VuudG6T7jdSaotFrmZTmp+nqKpjZ3xjPuZFne/Ja4ANBJIwMnhc5dYdS9f6u+qZqHV13raer2d+k+oMdM/Zt2/gGYjGC1p4b5GfPK1JWdJdEzsjNzHeGj/wBx/pWE6f8AuhXn1x6sOnlnidHpumuOpqoxtfGWRmlp8l2HMc+QbwQ0F3EbgcgZ84qh1X6q6y6l3H6jUVw2UjNhhttKXspInNBG8Rlxy87n5e4l3uIyGgAaOsjpqx3bUt+o7FYqCavuVZJ24IIhy4+ScngAAElxIAAJJABK3yj4RpFCvGhN7QGb3m5A9AO8ALFiTESLkVjlfj0k9Iv4vtKu1BeBu1DfKeJ8sb4NjqGHG4Qe4B4eSQZAcDc1ox7NzsT6dvThbdIfZurNZN+u1PFmaOj3NfTULzgsPA/CTMwfdnaCfaCWtebDqtceY2h1Bhp8i68O/ad96x0HK+d9/drmyssWdt2qIiKqVnIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiItd6i6L0/r7StTpzUdJ36Sb3Me0gS08gB2yxuwdrxk88ggkEFpIOxIu2DGiQIjYsJxDgbgjUFfCARYrmd1n6Zag6X6qdZ7w3v0k259vuEbCIquMHyPO14yA5hJLSRyWlrnaOuo/UXRen9faVqdOajpO/STe5j2kCWnkAO2WN2DteMnnkEEggtJB54dZ+mWoOl+qnWe8N79JNufb7hGwiKrjB8jzteMgOYSS0kclpa53ojBmM4dbhiXmCBHA8HDiOfEeIy0iZmWMM3Gi0dERb8sRF9qGrmoqls8Dtrh5B8OH3H9i+KLpmZaFNQnQYzQ5jhYg5gg7ivjmhwsdFvNmusNyjdtHbmb+VGTnj7wfkL3va17Cx7Q5rhggjIIUcMc5jw9ji1zTkEHBBW12K+tqnspqsBkxGGvzw8/8x/t/ZwF5kx70VRqTtVCkAugjMt+0wDeDe7mj/qA1uLkQM5TjD7cLT3LH32xOpWPqaQl8IOXMxywf84/s/byVg1JKwF7sDZz36BrI3490fhruPj7j+7/AJ5zAHS2CGyFcfno2KfQP/q3/a3uXbJ1L7EY+PzWqrZND/8A0z/1P/zLXHtcx5Y9pa5pwQRggrY9D/8A0z/1P/zKwelUh2EZojT6v/8A0Ys2o/7s7w94WyqNlJKjZV50Cf8Aj/8Ayv8A5FhUf7fh8UREXodTSIiIiIiIiIiIiIiIiIiIiIisx6TukdR9XB1A1PQRCnEYfZ6adhL3PyC2qxnAAAOzIOc7xjDHO07HeNqdgujxKnPHTJrb2L37mjv3mx2RcnRZMrLPmYgY3/ReroL6eqf6Sj1P1AppTUGRs1NZ3gBjWYOPqWkZJJIPb4xjD85cxtmV8qupp6Okmq6ueKnp4I3SSyyvDWRsaMlzieAAASSVU7rr6hai+xix6Aqa+20TZCai5AmGefa47RFg7mRnAdk4e7IBDQHB3gaXlMY9NtfMV5uxpzJuIUFpzsBxNshm55ALjkSNpLpemwrf6lWO1V1C0Rpf6lt91Ra6Sem296m74fUN3Y2/gWZkOQ4Hhvg58cr5aO6k6F1dI2HT+pqCqqHyOjZTPcYZ3lrdx2xSBr3AN5yARweeDjnivrSVNRR1cNXSTy09RBI2SKWJ5a+N7TkOaRyCCAQQr4P7J1HEiWCfiGYtk7ZaGXtvZYutfP8AvNMtczF/v2JteyLev68F02Va/W5BpN9BZ5563tapjy2np4YmudNTE8mU8Oa1rgdhyckvAacuczF1PqYq2dJ6SCBnd1vJvp6iodThsELR4qAOWuc5pGG4ADw8loaGtfXW63G4XavkuF1rqqvrJcdyoqZnSyPwABlziScAAf0AKC6Fug3EFHxB++KpEMBsu9zWhuZi2u0nMZQnbiRtOGgbk5dtRqcKJC6tgvf0/NeZERez1riIiIiLadIdQdWaVYyC1XWT6Nr2u+knaJIsBxcWgO5YCSc7C0nPnOCtWRdMeXhTDNiK0OHAi66JmVgzUPq47A5vAi49VZLRnXXT9fTiLU0MloqmMy6WNjpoJCA3xtBe0klx2kEAD8olSlarpbbtTuqbVcaSvha8sdJTTNkaHAA4JaSM4IOP2hUbX7pp5qaojqaaaSGaJ4fHJG4tcxwOQQRyCDzlahPYJlYxLpd5Zy1HwPqVodR6OpKO4vlXmGeHtDw0I8yr2oqnaa6wa5srGxOuMd0hawtay4MMhBLs7t4IeT5Ay4jBxjgYkuwdf7JVVHavVkq7axz2NZLDKKhoBPuc/hpAHB9ocTzxxzqs5hGpS9y1oeOR+BsfK60mfwLVpW5YwRG8Wn4Gx8rqZkWh/wAcHTr/AGxf8CqP+gvXauqGgblUOgptTUjHtYXk1LX07cZA4dIGgnnxnPn7iod1Knmi7oLwP8p+SgX0SpMbtOl3gf5HfJbiiwP8NNHf7bLD/wDiMX/SXjvPUPRdstdRXv1HbKoQs3dmkqo5ZZD8Na1rskk/1DySACV1NkZlxDRDNzyK6GU6be4NbCdc8isnq7UVq0tY5rxeJ+1Tx8Na3l8rz4YwfLjj9xJwASKl9RNZ3XWt8NwuDu1Tx5bSUjXZZAw/A+9xwMu+cfAAAdRNZ3XWt8NwuDu1Tx5bSUjXZZAw/A+9xwMu+cfAAA1pWnh3DrKazrYucU/w8hz4nwGWt1YUwoyks6+PnGP8PIc+J8BlqVy/Sn6fvsP6TXeu6L8b8S2y2TN/Qvls0rT+u+WtP5vyffgRwR6edU9MdE346m1vbL5drrSyA2yClpoX09ORg95xfK0ukB/JGMMxu5cWlljv9V701/2D1b/90p/+vUBjebrcy0yNNgO2D7Txv/COXE79NNbAlmwh2nlWHRVQrfWXTMrJ2UXT2aalbI4QyTXcRvezPtLmCFwaSMEgOdjxk+VoN49WXVGut0tLS0+nbXM/G2qpaJ7pY8EE4Esj2cgYOWngnGDgitpbo5r0Y9qGGDL2nD4EnLfldZjpyEN6vatd6i600/oHStTqPUdX2KSH2sY0Ay1EhB2xRtyNzzg8cAAEkhoJHOXWHUvX+rvqmah1dd62nq9nfpPqDHTP2bdv4BmIxgtaeG+RnzyvHrPWmoNWwWalvFXvpLLb4bfb6aMFsUMcbGsyBn8t+wFzjyTgcNa1o2WU6KIwiQzMxxs37QaDpwBO8nLQWGfJdLp4WNgt56/9b9QdTLzPS0c9Xa9LM/B09tbKW99ocHCSoDTh7yWtIby1mAG5O5zolRFb9Pp8tTpdsvLMDWjd8TxPElR73l5u5ERFmrip89L/AEHtvVCzXLUOobvV0tspqg0UEFA5rZ3zBrHuc5z2uaGBr2gAAkknlu33XL0LofSWhrc6g0pYqS1wvx3XRgullwXEdyRxL34L3Y3E4BwMDhcw7PdLlZrjFcrPcau3V0Oe1U0szopWZBacOaQRkEg4+CQt4071w6s2Hv8A0Ou7vN39u/697a3G3ONvfD9nk524zxnOBitcV4QrFZiuMObHVnRhuAO+178bka8FmwJiHDGbc+K6TIqJWf1ZdUaG3RUtVT6dukzM7qqqontlkySRuEUjGcA4GGjgDOTkn1/6r3qV/sHpL/7pUf8AXqv3dGdcDiAGn/m/JZX02ErxLyXi6W2zW6W5Xi40luoYcd2pqpmxRMyQ0bnOIAySAM/JAVEtReqfqzdOx9DWWix9rdv+goGv72cY3d8yYxg4248nOeMQ/qC+3zUNYytv95uN2qmRiJk1dVPne1gJIaHPJIGXE4/afvUpTuiqeikGcitYOAu4/ADzPcuD55o9kXV+NcepHpVpeV1Oy8zX6qZI1j4rPEJwA5u7eJXFsTgOAdryQTjHBxB2r/V/qmvoxBpjS9uskj45GST1M7qx7SQAx8Y2sa0t5PuDweOMAg1nWW0fpu9au1HS6e09RfW3Or39iDusj37GOe73PIaMNa48n4W8SXR9QqczrY7dvZFyXnIWGZsLNt33txWM6bivNhl3LaNQdZ+qt8rGVdbr2+RSMjEYFDUmjZgEnJZBsaTyfcRnwM4AVh/Q7qvqRqKsvkV/rbjeNNRR7mV9wldM+KsyzETJHu3EGMlzm8huGH27/f8Abpb6W9P6W2am6lXmkuTqDNTJSMIZb4ms3kumfIAZGY2PIIY0bXB29pU10XUXpZQ0cFFRa60ZTUtPG2KGGG7UzGRsaMNa1odgAAAADwtQxTiCmTco+QpMqHjTbaywbn9mwvfnkO8LvgQntdtRHWW5ovlRVVNXUcFbRVENTS1EbZYZoXh7JGOGWua4cEEEEEeV9VURBBsVIIiIviIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiItd6i6L0/r7StTpzUdJ36Sb3Me0gS08gB2yxuwdrxk88ggkEFpIOxIu2DGiQIjYsJxDgbgjUFfCARYrmd1n6Zag6X6qdZ7w3v0k259vuEbCIquMHyPO14yA5hJLSRyWlrnaOuo/UXRen9faVqdOajpO/STe5j2kCWnkAO2WN2DteMnnkEEggtJB54dZ+mWoOl+qnWe8N79JNufb7hGwiKrjB8jzteMgOYSS0kclpa53ojBmM4dbhiXmCBHA8HDiOfEeIy0iZmWMM3Gi0dERb8sRERERZ+yX90A7Fe58jM+2Ty5vPz94/f/AM20sc17A9jg5rhkEHIIUbrJWW7zW+UNcXSU54dHnx+1v3H+1Ufj7onhVAPn6QA2LmXM0a7/AC7mu9CeBzMVOU4Pu+FrwWy3q0Q3CIuaGx1A5bJjz+x33j+xeLSdNPSTVkNRGY34jOD8j3fKzFDVw1tM2eB25p8g+Wn7j+1fdUq7FVWkqRMYdmwSwkCzr7UMtc11hy7Ni06HMWzBivpERsN0B2nuRRspJUbK0+gT/wAf/wCV/wDIpCj/AG/D4oiIvQ6mkRERERERERERERERERERFtnR7TbNXdTrBp+ZkT6epqw6pZI9zA+GMGSVuW8gljHAYxyRyPI6Hqmvoqpqefq1WSzQRSvp7NNJC57ATG8ywtLmk+Dtc5uR8OI+SrlLwB+1LWYs3iqDIEnYgQhYfieSXEd4DB/yraqJDDYBdvJ9yrr6yOodXaKCn0HanVVNPcYBU11Sx4a19MS9nZH8r3OaS7xw0N9we4CpymL1hfa/8dFR9pfov0NP9m/kfo+Dn8nn893vyuf6sKHV6m6EKBJ0fBUiZYN2ozBEeQb7Tni+Z4tFmkbrW5qEqUV0SZdfdkiIsnpjT171PdWWrT9rqrlWPwe3Awu2tLg3c4+GNBcAXOIAzyQrTmZmDKwnRo7wxjRckkAAcSTkAsEAuNgsYi+tXTVFHVzUlXBLT1EEjo5YpWFr43tOC1wPIIIIIK+S7Wua8BzTcFEREX1fEREREREREREREREREREREREREREREREREREREREREREREREREREREREREREREREREREREVwPQXq3Vt2+3tPXKoq7lZLfT076aeoqg/6F/LGwMa73bHsYSADtZ2fAL1Uqz1dPQ3GKqqrXSXSFmd1LVOlbFJkEDcYnsfwTkYcOQM5GQehPpWv2nNQ9H6Cr07YrdY3QyGmuNHQxuaxtTG1rS8ucNzy6PtO3EvPuALnFpKrzpKmRCpBY6DtBxA2srNN7343ytwzsSdDmSbbxL3UqoiLzupZERERERERERERERERERERERERERERERERERERERERERERFrvUXRen9faVqdOajpO/STe5j2kCWnkAO2WN2DteMnnkEEggtJB2JF2wY0SBEbFhOIcDcEagr4QCLFczus/TLUHS/VTrPeG9+km3Pt9wjYRFVxg+R52vGQHMJJaSOS0tc7R11H6i6L0/r7StTpzUdJ36Sb3Me0gS08gB2yxuwdrxk88ggkEFpINB+vPRjUHSm407qif7VslXhtNc44TG0yYy6KRmXbH8EgZIc0ZByHBvoXB2OINYY2WmiGxx5P5jdfiPEZaRMxLGGdpuijBERWCsREREReigraiimEtPIW8glufa79hHysn/Cev8A8DTf7l3+dYRFr1UwpRqtG6+dlmvfa1yM7d+9dMSXhRDdzblZv+E9f/gab/cu/wA6wiIsikYeplG2/oEEQ9u17b7Xt5XPmvsKBDhX2Ba6IiKZXaiIiIiIiIiIiIiIiIiIiIpF9Nt9+wOtGnp3yVTYKyc0ErIHY7neBjYHDIBaJDG458bcgEgK+y5iK53pp6wUmsLVTaVvk3Z1JRwBkb5JC77QjY384HOJJlAGXgkk8vHG4M8gftPdH05PdViWSYXiEzYigDMNBLmv5gbRDsshYnIG2wUWba28F2/MfJbR136YUnUvTUUDaj6S8UG99uqHE9sOcBujkA/ku2t5Ay0gEZGWuqdfuiXU60XWG3v0tVVv1E7oYKiiImhfhwAe5wP4JpyCDJs4znGDi+yKjOj7pyxFgiT/AHfLhkWACSGvB7JNydkgggF2ZBuNbWJJUnN0yDMu2zkeSphoz01a+u1e5moRS6co2Y3SySsqZH5DvyGRuIOCGg7nN4dkbsEK0/TrQWmNA2p9v03QdjvbDU1Ejy+aoc1uA57j/Wdow0FzsAZK2hFE476X8T43aINQihkEf93DBawnLN1y5zjcAjacQDm0DNc5WnwZbNgz4nVQl6lukFv1daqnVlqfS2+/0UBknklkbFDWRMbkiRxw1rmtHtkJAwNrjtw5lMVPfqx6o1F91BPoiyVkrLNbpDHcGiMsNTVMedzSScujYQABgAvBPuAYRAi9u9AtIxBTMJwW1mLtB1nQmEHahwyMmuJ46htuwMr/AGW63VIkJ8c9WO/mUUsdEOid76hdm8Vkn2Zpts+ySodkTVLRncIAQQcEBpe7gEnG4tc1ROr9+nzVtPrHpXaq2OOKGoooxQVcUUYYxksTWj2hrWtAc0seGtG1u/aPyVw6eMbVzCGHmzNIYLxHbDohzMO4JBDbWubEBxyabCxLhb7S5aFMRdmIdN3FQT6qukdBpmkotWaUoIqS0sjioq2khY9xieAQycuJIw4BrHE49+0nc6QkV6XQ7rLTU9V0l1bFUwRTsbZqqQNkYHAPZE5zHYPy1zQ4H4IBHhc8VF/s5Yzn8SYbiQag8viS79gPJuXNIu251JGYud1t91zq8uyDGBZkCiIi9BKJREREREREREREREREREREREREREREREREREREREREREREREREREREReuz2u5Xm4xW2z26ruNdNntU1LC6WV+AXHDWgk4AJOPgEryK6PQHW/p20LYbXQ2rUEMd9rI2MrLhcLZLFUOkk2FzHy7CyKMODRtDzG3bkuccvMBiGsxqVLdZAgOivOgaCQObiAbD3rugww82Jso70P6R9bXWJtRqm827Tkb43EQsb9ZUMeHYAc1rmx4Lcuy2R2OBjJON+076OtNQd/8AhDrK73Ddt7H0FPHSbPO7dv7u7PtxjbjB854sFp/WOkdQ1j6Kwaqsd2qmRmV8NDcIp3tYCAXFrHEgZcBn9o+9ZxUZUMeYie8tfE6u+4NAt3Egu9VJslYI3XUHad9LHSa19/66ju987u3Z9fXuZ2cZzt7AjznIzuz4GMc5lvR+m7LpHTlLp7T1F9FbKTf2IO6+TZve57vc8lxy5zjyflZZFrM/WqhUBaajOeL3sSbX0vbQHwXc2GxnshERFGLmiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIix2pbHadS2GssV9oIa+21kfbnglHDh5ByOQQQCHAgggEEEArIouTHuhuD2GxGYI1BQi651eobo1duld+EsRmr9NVkhFBXlvLTyezNjgSAA4PAeAXDGHNbFa6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definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m1</mi><mo>=</mo><mi>quart</mi></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m2</mi><mo>=</mo><mi>terç</mi></mrow><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mi>x</mi><mn>4</mn></mfrac><mo>+</mo><mfrac><mi>x</mi><mn>3</mn></mfrac><mo>+</mo><mi>m3</mi><mo>&lt;</mo><mi>m4</mi></mtd></mtr><mtr><mtd><mi>e11</mi><mo>=</mo><mfrac><mi>x</mi><mn>4</mn></mfrac></mtd></mtr><mtr><mtd><mi>e12</mi><mo>=</mo><mfrac><mi>x</mi><mn>3</mn></mfrac><mo>+</mo><mi>m3</mi><mo>&lt;</mo><mi>m4</mi></mtd></mtr></mtable><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mi>x</mi><mn>4</mn></mfrac><mo>+</mo><mfrac><mi>x</mi><mn>5</mn></mfrac><mo>+</mo><mi>m3</mi><mo>&lt;</mo><mi>m4</mi></mtd></mtr><mtr><mtd><mi>e11</mi><mo>=</mo><mfrac><mi>x</mi><mn>4</mn></mfrac></mtd></mtr><mtr><mtd><mi>e12</mi><mo>=</mo><mfrac><mi>x</mi><mn>5</mn></mfrac><mo>+</mo><mi>m3</mi><mo>&lt;</mo><mi>m4</mi></mtd></mtr><mtr><mtd/></mtr></mtable></apply><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m2</mi><mo>=</mo><mi>terç</mi></mrow><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mi>x</mi><mn>5</mn></mfrac><mo>+</mo><mfrac><mi>x</mi><mn>3</mn></mfrac><mo>+</mo><mi>m3</mi><mo>&lt;</mo><mi>m4</mi></mtd></mtr><mtr><mtd><mi>e11</mi><mo>=</mo><mfrac><mi>x</mi><mn>5</mn></mfrac></mtd></mtr><mtr><mtd><mi>e12</mi><mo>=</mo><mfrac><mi>x</mi><mn>3</mn></mfrac><mo>+</mo><mi>m3</mi><mo>&lt;</mo><mi>m4</mi></mtd></mtr></mtable><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mfrac><mi>x</mi><mn>5</mn></mfrac><mo>+</mo><mfrac><mi>x</mi><mn>4</mn></mfrac><mo>+</mo><mi>m3</mi><mo>&lt;</mo><mi>m4</mi></mtd></mtr><mtr><mtd><mi>e11</mi><mo>=</mo><mfrac><mi>x</mi><mn>5</mn></mfrac></mtd></mtr><mtr><mtd><mi>e12</mi><mo>=</mo><mfrac><mi>x</mi><mn>4</mn></mfrac><mo>+</mo><mi>m3</mi><mo>&lt;</mo><mi>m4</mi></mtd></mtr></mtable></apply></apply></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi><mo>=</mo><mi>resol_inequació</mi><mfenced><mi>e1</mi></mfenced></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>m1</mi><mo>,</mo><mi>m2</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>terç</mi><mo>,</mo><mi>cinquè</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>m3</mi><mo>,</mo><mi>m4</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>18</mn><mo>,</mo><mn>415</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e11</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>3</mn></mfrac><mo>*</mo><mi>x</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e12</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>5</mn></mfrac><mo>*</mo><mi>x</mi><mo>+</mo><mn>18</mn><mo>&lt;</mo><mn>415</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>8</mn><mn>15</mn></mfrac><mo>*</mo><mi>x</mi><mo>+</mo><mn>18</mn><mo>&lt;</mo><mn>415</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mfrac><mn>5955</mn><mn>8</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer></correctAnswer></correctAnswers><options><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="casSession"></data></localData></question>  La inequació és #e11 + #e12

]]> 4.05.5.24 ProbInequacionsNombres suma de nombres parells  

La suma de 4 nombres múltiples de #m1 consecutius és més petita que #m2. Com és el més petit d'aquests 4 nombres?
Escriu la condició: {#1}

Format:  x<25


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xmlns="http://www.w3.org/1998/Math/MathML"><mi>s2</mi><mo>=</mo><msub><mi>S</mi><mrow><mn>1</mn><mo>,</mo><mn>1</mn><mo>,</mo><mn>2</mn></mrow></msub></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s3</mi><mo>=</mo><mi>m1</mi><mo>*</mo><mi>s2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi><mo>=</mo><mi>x</mi><mo>&lt;</mo><mi>s3</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>m1</mi><mo>,</mo><mi>m2</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>,</mo><mn>150</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>9</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>12</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>18</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>S</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>=</mo><mn>11</mn></mtd></mtr></mtable></mfenced></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>11</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>33</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&lt;</mo><mn>33</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer></correctAnswer></correctAnswers><options><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="casSession"/></localData></question> Si són múltiples de #m1, el més petit s'escriu #m1·x, el següent #e2, el següent #e3 i l'últim #e4. L'equació és doncs #e < #m2.

Atenció, el nombre no és x, és #m1·x!

]]> 4.05.5.31 ProbInequacions Edat pare fill  

pareifilla
Un pare té #m2 anys i la seva filla en té #m1. D' aquí a quants anys, com a mínim, l'edat del pare serà inferior al #m3 de l'edat de la filla?
Escriu la condició: {#1}

Format:  x>25

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 1.0000000 0.5000000 0 <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m1</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>3</mn><mo>,</mo><mn>7</mn></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m2</mi><mo>=</mo><mn>6</mn><mo>*</mo><mi>m1</mi><mo>+</mo><mn>10</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mtable><mtr><mtd><mi>m3</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>doble</mi><mo>,</mo><mo> </mo><mi>triple</mi><mo>,</mo><mi>quadruple</mi></mtd></mtr></mtable></mfenced></mfenced></mtd></mtr><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m3</mi><mo>=</mo><mi>doble</mi></mrow><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mi>m2</mi><mo>+</mo><mi>x</mi><mo>&lt;</mo><mn>2</mn><mo>*</mo><mo>(</mo><mi>m1</mi><mo>+</mo><mi>x</mi><mo>)</mo></mtd></mtr><mtr><mtd><mi>e2</mi><mo>=</mo><mi>m2</mi><mo>+</mo><mi>x</mi><mo>=</mo><mn>2</mn><mo>*</mo><mo>(</mo><mi>m1</mi><mo>+</mo><mi>x</mi><mo>)</mo></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m3</mi><mo>=</mo><mi>triple</mi></mrow><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mi>m2</mi><mo>+</mo><mi>x</mi><mo>&lt;</mo><mn>3</mn><mo>*</mo><mfenced><mrow><mi>m1</mi><mo>+</mo><mi>x</mi></mrow></mfenced></mtd></mtr><mtr><mtd><mi>e2</mi><mo>=</mo><mi>m2</mi><mo>+</mo><mi>x</mi><mo>=</mo><mn>3</mn><mo>*</mo><mfenced><mrow><mi>m1</mi><mo>+</mo><mi>x</mi></mrow></mfenced></mtd></mtr></mtable><mtable><mtr><mtd><mi>e1</mi><mo>=</mo><mi>m2</mi><mo>+</mo><mi>x</mi><mo>&lt;</mo><mn>4</mn><mo>*</mo><mfenced><mrow><mi>m1</mi><mo>+</mo><mi>x</mi></mrow></mfenced></mtd></mtr><mtr><mtd><mi>e2</mi><mo>=</mo><mi>m2</mi><mo>+</mo><mi>x</mi><mo>=</mo><mn>4</mn><mo>*</mo><mfenced><mrow><mi>m1</mi><mo>+</mo><mi>x</mi></mrow></mfenced></mtd></mtr></mtable></apply></apply></mtd></mtr></mtable></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s3</mi><mo>=</mo><mi>resol_inequació</mi><mo>(</mo><mi>e1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>E</mi><mo>=</mo><mi>resol</mi><mo>(</mo><mi>e2</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi><mo>=</mo><mi>x</mi><mo>&gt;</mo><mi>part_entera_superior</mi><mo>(</mo><msub><mi>E</mi><mrow><mn>1</mn><mo>,</mo><mn>1</mn><mo>,</mo><mn>2</mn></mrow></msub><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>m1</mi><mo>,</mo><mi>m2</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>7</mn><mo>,</mo><mn>52</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>quadruple</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>+</mo><mn>52</mn><mo>&lt;</mo><mn>4</mn><mo>*</mo><mi>x</mi><mo>+</mo><mn>28</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>E</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>x</mi><mo>=</mo><mn>8</mn></mtd></mtr></mtable></mfenced></mtd></mtr></mtable></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>8</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>&gt;</mo><mn>8</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer></correctAnswer></correctAnswers><options><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="casSession"/></localData></question> D'aquí a x anys, l'edat del pare serà #m2 + x i la de la filla #m1+x. L'equació és doncs ...

 

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