4t ESO/4.01 NOMBRES/4.01.1 Els nombres racionals 4.01.1.10 TEORIA: Naturals, enter i racionals

Nombres naturals
Serveixen per comptar quantitats positives. El conjunt dels naturals s'escriu «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8469;«/mi»«/math»
Nombres enters
Els fem servir per expressar quantitats enteres positives (>0) o negatives (<0). El conjunt dels enters s'escriu «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8484;«/mi»«/math» = {,-4,-3,-2,-1,0,1,2,3,...}
Nombres racionals
Són els nombres enters i les fraccions de nombres enters. El conjunt dels racionals s'escriu «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8474;«/mi»«/math»

]]> 0.0000000 0.0000000 0 4.01.1.100 Calculadora naturals Calculadora amb naturals

Les tecles verdes corresponen a les 4 operacions.

Ans: permet operar amb el resultat anterior.

Les potències es fan amb les tecles x², x³ i ^:

3 x² dona 9; 3 x³ dona 27; i 3 ^5 dona 243.

Els parèntesis permeten combinar operacions i fer-les d'un sol cop:

(13+15)^2–((16–8)÷4)

]]> 1.0000000 0.5000000 0 <question><wirisCasSession><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_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>6</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_6</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_7</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mi>a_2</mi></mfenced><mo>&gt;</mo><mi>a_3</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_1</mi><mo>=</mo><mi>a_1</mi><mo>*</mo><mi>a_2</mi><mo> </mo><mo>+</mo><mi>a_3</mi><mo>*</mo><mi>a_4</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_2</mi><mo>=</mo><mi>a_1</mi><mo>*</mo><mi>a_2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_3</mi><mo>=</mo><mi>a_3</mi><mo>*</mo><mi>a_4</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_1</mi></math></input></command></group></session></wirisCasSession><localData><data name="cas">false</data></localData></question> Escriu, tal qual, les operacions a la calculadora, fent servir les tecles d'operacions +, -, x, ÷

#a_1 x #a_2 + #a_3 x #a_4

]]> 4.01.1.102 Jerarquia: pràctica 2 Calcula el resultat de les operacions següents:
#a_1² · #a_2 – #a_3 · #a_4³

Resultat: {#1}

]]> 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"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>6</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_6</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_7</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><msup><mfenced><mi>a_1</mi></mfenced><mn>2</mn></msup><mo>*</mo><mi>a_2</mi><mo>></mo><mi>a_3</mi><mo>*</mo><mo>(</mo><mi>a_4</mi><msup><mo>)</mo><mn>3</mn></msup></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_1</mi><mo>=</mo><msup><mfenced><mi>a_1</mi></mfenced><mn>2</mn></msup><mo>*</mo><mi>a_2</mi><mo>-</mo><mi>a_3</mi><mo>*</mo><mo>(</mo><mi>a_4</mi><msup><mo>)</mo><mn>3</mn></msup></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2812</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><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="casSession"/></localData></question> Escriu les operacions a la calculadora, fent servir les tecles d'operacions +, –, x, ÷ i les de quadrat i cub x², x³

#a_1 x² x #a_2 – #a_3 x #a_4 x³

]]> 4.01.1.103 Jerarquia parèntesis: pràctica 3 Calcula el resultat de les operacions següents:
#a_1 · (#a_2 – #a_3) + #a_4 · (#a_5 + #a_6)

Resultat: {#1}

]]> 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"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_6</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_7</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>a_1</mi><mo>*</mo><mo>(</mo><mi>a_2</mi><mo>-</mo><mi>a_3</mi><mo>)</mo><mo><</mo><mi>a_4</mi><mo>*</mo><mo>(</mo><mi>a_5</mi><mo>+</mo><mi>a_6</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_1</mi><mo>=</mo><mi>a_1</mi><mo>*</mo><mo>(</mo><mi>a_2</mi><mo>-</mo><mi>a_3</mi><mo>)</mo><mo>+</mo><mi>a_4</mi><mo>*</mo><mo>(</mo><mi>a_5</mi><mo>+</mo><mi>a_6</mi><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>686</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><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="casSession"/></localData></question> S'escriu amb la calculadora, fent servir els signes de les operacions +, –, ×, ÷ i els parèntesis ( ).

#a_1 × (#a_2 – #a_3) + #a_4 × (#a_5 + #a_6)

]]> 4.01.1.104 Jerarquia parèntesis: pràctica 4 Calcula el resultat de les operacions següents:
#a_1 · (#a_2² – #a_3) + #a_4 · (#a_5² + #a_6 + #a_7)

Resultat: {#1}

]]> 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"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_6</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_7</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>12</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>a_1</mi><mo>*</mo><mo>(</mo><msup><mfenced><mi>a_2</mi></mfenced><mn>2</mn></msup><mo>-</mo><mi>a_3</mi><mo>)</mo><mo><</mo><mi>a_4</mi><mo>*</mo><mo>(</mo><msup><mfenced><mi>a_5</mi></mfenced><mn>2</mn></msup><mo>+</mo><mi>a_6</mi><mo>+</mo><mi>a_7</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_1</mi><mo>=</mo><mi>a_1</mi><mo>*</mo><mo>(</mo><msup><mfenced><mi>a_2</mi></mfenced><mn>2</mn></msup><mo>-</mo><mi>a_3</mi><mo>)</mo><mo>+</mo><mi>a_4</mi><mo>*</mo><mo>(</mo><msup><mfenced><mi>a_5</mi></mfenced><mn>2</mn></msup><mo>+</mo><mi>a_6</mi><mo>+</mo><mi>a_7</mi><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>23536</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><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="casSession"/></localData></question> S'escriu amb la calculadora, fent servir els signes de les operacions +, –, ×, ÷ i la potència x² els parèntesis ( ).

#a_1 × (#a_2 x² – #a_3) + #a_4 × (#a_5 x² + #a_6+#a_7)

]]> 4.01.1.110 Calculadora enters Calculadora amb enters

Funciona igual que amb naturals.

La tecla (–) permet entrar els nombres negatius.

#a_11 +[(#a_12) · #a_13 – #a_14] – #a_15 : (#a_16)	= {#1}
#a_21 · (#a_22) – (#a_23 – #a_24) – #a_25 + (#a_26)²	= {#2}
[#a_31 : (#a_32)]² – (#a_33 · #a_34²) – [#a_35 – (#a_36)]	= {#3}

]]>

]]> 3.0000000 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"><mtable><mtr><mtd><mi>a_11</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_12</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo><mo>*</mo><mo>(</mo><mo>-</mo><mn>1</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_13</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_14</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_15</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_16</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo><mo>*</mo><mo>(</mo><mo>-</mo><mn>1</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>r_1</mi><mo>=</mo><mi>a_11</mi><mo>+</mo><mfenced><mrow><mi>a_12</mi><mo>*</mo><mi>a_13</mi><mo>-</mo><mi>a_14</mi></mrow></mfenced><mo>-</mo><mfrac><mi>a_15</mi><mi>a_16</mi></mfrac></mtd></mtr><mtr><mtd><mi>a_21</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_22</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo><mo>*</mo><mo>(</mo><mo>-</mo><mn>1</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_23</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_24</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_25</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_26</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo><mo>*</mo><mo>(</mo><mo>-</mo><mn>1</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>r_2</mi><mo>=</mo><mi>a_21</mi><mo>*</mo><mi>a_22</mi><mo>-</mo><mo>(</mo><mi>a_23</mi><mo>-</mo><mi>a_24</mi><mo>)</mo><mo>-</mo><mi>a_25</mi><mo>+</mo><mo>(</mo><mi>a_26</mi><msup><mo>)</mo><mn>2</mn></msup></mtd></mtr><mtr><mtd><mi>a_31</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_32</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo><mo>*</mo><mo>(</mo><mo>-</mo><mn>1</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_33</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_34</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_35</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_36</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>12</mn><mo>)</mo><mo>*</mo><mo>(</mo><mo>-</mo><mn>1</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>r_3</mi><mo>=</mo><msup><mfenced><mrow><mi>a_31</mi><mo>/</mo><mi>a_32</mi></mrow></mfenced><mn>2</mn></msup><mo>-</mo><mo>(</mo><mi>a_33</mi><mo>*</mo><msup><mi>a_34</mi><mn>2</mn></msup><mo>)</mo><mo>-</mo><mo>(</mo><mi>a_35</mi><mo>-</mo><mi>a_36</mi><mo>)</mo></mtd></mtr></mtable></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a12</mi><mo>=</mo><mo>-</mo><mi>a_12</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a16</mi><mo>=</mo><mo>-</mo><mi>a_16</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a22</mi><mo>=</mo><mo>-</mo><mi>a_22</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a26</mi><mo>=</mo><mo>-</mo><mi>a_26</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a32</mi><mo>=</mo><mo>-</mo><mi>a_32</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a36</mi><mo>=</mo><mo>-</mo><mi>a_36</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>38</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>27</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>10</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><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="casSession"/></localData></question> Les operacions s'introdueixen així, emprant les 4 operacions, els parèntesis, les potències, i la tecla per entrar una quantitat negativa (–):

#a_11 + (((–) #a12) × #a_13 – #a_14) – #a_15 ÷ ((–) #a16)

#a_21 × ((–) #a22) – (#a_23 – #a_24) – #a_25 + ((–) #a26)²

[#a_31 ÷ ((–) #a32)]² – (#a_33 · #a_34²) – [#a_35 – ((–) #a36)]

]]> 4.01.1.120 Calculadora racionals Calculadora amb racionals

Funciona igual que amb enters.

La tecla a^b/c permet entrar les fraccions:

2/3 s'escriu 2 a^b/c3.

Si el resultat és una fracció impròpia del tipus 1 _┘2_┘ 3 cal teclejar shift i a^b/c i dona 5 _┘3

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0.0000000 0.0000000 0 4.01.1.121 les 4 operacions amb fraccions Efectua els càlculs següents
Format de la resposta: 3/5 (simplifiqueu el resultat, si s'escau)

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«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»«mn mathvariant=¨bold¨»3«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b_«/mi»«mn mathvariant=¨bold¨»3«/mn»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»-«/mo»«mfrac mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a_«/mi»«mn mathvariant=¨bold¨»4«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b_«/mi»«mn mathvariant=¨bold¨»4«/mn»«/mrow»«/mfrac»«/mrow»«/mstyle»«/math»	{#2}
«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»«mn mathvariant=¨bold¨»5«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b_«/mi»«mn mathvariant=¨bold¨»5«/mn»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#183;«/mo»«mfrac mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a_«/mi»«mn mathvariant=¨bold¨»6«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b_«/mi»«mn mathvariant=¨bold¨»6«/mn»«/mrow»«/mfrac»«/mrow»«/mstyle»«/math»	{#3}
«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»«mi mathvariant=¨bold¨»_«/mi»«mn mathvariant=¨bold¨»7«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«mi mathvariant=¨bold¨»_«/mi»«mn mathvariant=¨bold¨»7«/mn»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»:«/mo»«mfrac mathcolor=¨#00007F¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«mi mathvariant=¨bold¨»_«/mi»«mn mathvariant=¨bold¨»8«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«mi mathvariant=¨bold¨»_«/mi»«mn mathvariant=¨bold¨»8«/mn»«/mrow»«/mfrac»«/mrow»«/mstyle»«/math»	{#4}

]]>

]]> 4.0000000 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"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>25</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>b_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>25</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>25</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>b_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mrow><mi>mcd</mi><mo>(</mo><mi>a_1</mi><mo>,</mo><mi>b_1</mi><mo>)</mo><mo>=</mo><mn>1</mn></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>mcd</mi><mo>(</mo><mi>a_2</mi><mo>,</mo><mi>b_2</mi><mo>)</mo><mo>=</mo><mn>1</mn></mrow></mfenced><mo>∧</mo><mo>(</mo><mi>a_1</mi><mo>≠</mo><mi>a_2</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi><mo>=</mo><mfrac><mi>a_1</mi><mi>b_1</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_2</mi><mo>=</mo><mfrac><mi>a_2</mi><mi>b_2</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_2</mi><mo>=</mo><mi>s_1</mi><mo>+</mo><mi>s_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"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>25</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>b_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>25</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>25</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>b_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mrow><mi>mcd</mi><mo>(</mo><mi>a_3</mi><mo>,</mo><mi>b_3</mi><mo>)</mo><mo>=</mo><mn>1</mn></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>mcd</mi><mo>(</mo><mi>a_4</mi><mo>,</mo><mi>b_4</mi><mo>)</mo><mo>=</mo><mn>1</mn></mrow></mfenced><mo>∧</mo><mo>(</mo><mi>a_3</mi><mo>≠</mo><mi>a_4</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_3</mi><mo>=</mo><mfrac><mi>a_3</mi><mi>b_3</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_4</mi><mo>=</mo><mfrac><mi>a_4</mi><mi>b_4</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_4</mi><mo>=</mo><mi>s_3</mi><mo>-</mo><mi>s_4</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"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>25</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_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>25</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_6</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>25</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_6</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mrow><mi>mcd</mi><mo>(</mo><mi>a_5</mi><mo>,</mo><mi>b_5</mi><mo>)</mo><mo>=</mo><mn>1</mn></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>mcd</mi><mo>(</mo><mi>a_6</mi><mo>,</mo><mi>b_6</mi><mo>)</mo><mo>=</mo><mn>1</mn></mrow></mfenced><mo>∧</mo><mo>(</mo><mi>a_5</mi><mo>≠</mo><mi>a_6</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mtable><mtr><mtd><mi>s_5</mi><mo>=</mo><mfrac><mi>a_5</mi><mi>b_5</mi></mfrac></mtd></mtr><mtr><mtd><mi>s_6</mi><mo>=</mo><mfrac><mi>a_6</mi><mi>b_6</mi></mfrac></mtd></mtr></mtable></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_6</mi><mo>=</mo><mi>s_5</mi><mo>*</mo><mi>s_6</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"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>a_7</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>25</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_7</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>25</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a_8</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>25</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_8</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>29</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mrow><mi>mcd</mi><mo>(</mo><mi>a_7</mi><mo>,</mo><mi>b_7</mi><mo>)</mo><mo>=</mo><mn>1</mn></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>mcd</mi><mo>(</mo><mi>a_8</mi><mo>,</mo><mi>b_8</mi><mo>)</mo><mo>=</mo><mn>1</mn></mrow></mfenced><mo>∧</mo><mo>(</mo><mi>a_7</mi><mo>≠</mo><mi>a_8</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mtable><mtr><mtd><mi>s_7</mi><mo>=</mo><mfrac><mi>a_7</mi><mi>b_7</mi></mfrac></mtd></mtr><mtr><mtd><mi>s_8</mi><mo>=</mo><mfrac><mi>a_8</mi><mi>b_8</mi></mfrac></mtd></mtr></mtable></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_8</mi><mo>=</mo><mfrac><mi>s_7</mi><mi>s_8</mi></mfrac></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi><mo>,</mo><mi>s_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>21</mn><mn>19</mn></mfrac><mo>,</mo><mfrac><mn>7</mn><mn>23</mn></mfrac></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"><mfrac><mn>616</mn><mn>437</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>s_3</mi><mo>,</mo><mi>s_4</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>19</mn></mfrac><mo>,</mo><mfrac><mn>2</mn><mn>27</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mfrac><mn>11</mn><mn>513</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>s_5</mi><mo>,</mo><mi>s_6</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mfrac><mn>23</mn><mn>22</mn></mfrac><mo>,</mo><mo>-</mo><mfrac><mn>20</mn><mn>9</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_6</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>230</mn><mn>99</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>s_7</mi><mo>,</mo><mi>s_8</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mfrac><mn>19</mn><mn>5</mn></mfrac><mo>,</mo><mo>-</mo><mfrac><mn>9</mn><mn>7</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_8</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>133</mn><mn>45</mn></mfrac></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><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="casSession"/></localData></question> Totes les operacions s'entren a la calculadora fent servir la tecla a^b/cper entrar fraccions.

Per exemple: #a_1 a^b/c#b_1 + #a_2 a^b/c#b_2 =

Si el resultat és una fracció impròpia, cal escriure la fracció resultat emprant les tecles shift i a^b/c

]]> 4.01.1.20 TEORIA: Pas fracció decimal

Nombres racionals
Són els nombres enters i les fraccions de nombres enters. El conjunt de racionals s'escriu «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨normal¨ mathcolor=¨#00007F¨»§#8474;«/mi»«/math»
Conversions entre fraccions i decimals
Per transformar una fracció a enterodecimal, es fa la divisió amb la calculadora. Exemple: 3/4 = 3 : 4 = 0,75	Per passar de la forma enterodecimal a fracció, es compten les xifres que té després de la coma, i s'escriu una fracció que té: al numerador, el nombre sense coma al denominador, un "1" i tants zeros com xifres hi havia després de la coma. ES SIMPLIFICA!!!! Exemple: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»435«/mn»«mo»,«/mo»«mn»86«/mn»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mn»43«/mn»«mo»§#160;«/mo»«mn»586«/mn»«/mrow»«mn»100«/mn»«/mfrac»«mo»§#160;«/mo»«mo»=«/mo»«mfrac»«mrow»«mn»21«/mn»«mo»§#160;«/mo»«mn»793«/mn»«/mrow»«mn»50«/mn»«/mfrac»«mspace linebreak=¨newline¨/»«mo»(«/mo»«mn»2«/mn»«mo»§#160;«/mo»«mi»x«/mi»«mi»i«/mi»«mi»f«/mi»«mi»r«/mi»«mi»e«/mi»«mi»s«/mi»«mo»§#160;«/mo»«mi»d«/mi»«mi»e«/mi»«mi»s«/mi»«mi»p«/mi»«mi»r«/mi»«mi»§#233;«/mi»«mi»s«/mi»«mo»§#160;«/mo»«mi»d«/mi»«mi»e«/mi»«mo»§#160;«/mo»«mi»l«/mi»«mi»a«/mi»«mo»§#160;«/mo»«mi»c«/mi»«mi»o«/mi»«mi»m«/mi»«mi»a«/mi»«mo»§#160;«/mo»«mo»§#8658;«/mo»«mo»§#160;«/mo»«mn»100«/mn»«mo»)«/mo»«/math»

]]> 0.0000000 0.0000000 0 4.01.1.21 Decimal a fraccio Escriu com a fracció el nombre #a
Atenció, el punt representa una coma.

Format: 3 o 5/7 enter o fracció irreductible.

]]> Comptem quantes xifres hi ha després de la coma: #x
La fracció s'escriu amb:

al numerador: el nombre sense coma: #b
al denominador: un "1" seguit de tants zeros com xifres tenia el nombre després de la coma.

CAL SIMPLIFICAR LA FRACCIÓ.

]]> 1.0000000 0.1000000 0 0 #r <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>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9999</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mo> </mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mn>10</mn><mo>,</mo><mn>100</mn><mo>,</mo><mn>1000</mn><mo>,</mo><mn>10000</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>r</mi><mo>=</mo><mi>b</mi><mo>/</mo><mi>c</mi></mtd></mtr><mtr><mtd><mi>a</mi><mo>=</mo><mo>(</mo><mi>b</mi><mo>/</mo><mi>c</mi><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>mcd</mi><mo>(</mo><mi>b</mi><mo>,</mo><mi>c</mi><mo>)</mo><mo>=</mo><mn>1</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>=</mo><mn>10</mn></mrow><mrow><mi>x</mi><mo>=</mo><mn>1</mn></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>=</mo><mn>100</mn></mrow><mrow><mi>x</mi><mo>=</mo><mn>2</mn></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>c</mi><mo>=</mo><mn>1000</mn></mrow><mrow><mi>x</mi><mo>=</mo><mn>3</mn></mrow><mrow><mi>x</mi><mo>=</mo><mn>4</mn></mrow></apply></apply></apply></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3829</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>100</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"><mfrac><mn>3829</mn><mn>100</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>38.29</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><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>#r</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">10</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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> Comptem quantes xifres hi ha després de la coma: #x
La fracció s'escriu amb:

al numerador: el nombre sense coma: #b
al denominador: un "1" seguit de #x zero/s: #c

CAL SIMPLIFICAR LA FRACCIÓ SI ES POT.

]]> 4.01.1.22 Decimal a fraccio Escriu com a fracció el nombre #a
Atenció, el punt representa una coma.

Format: 3 o 5/7 enter o fracció irreductible.

]]> Comptem quantes xifres hi ha després de la coma.
La fracció s'escriu amb:

al numerador: el nombre sense coma
al denominador: un "1" seguit de tants zeros com xifres tenia el nombre després de la coma.

CAL SIMPLIFICAR LA FRACCIÓ.

]]> 1.0000000 0.1000000 0 0 #r <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>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9999</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mo> </mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mn>10</mn><mo>,</mo><mn>100</mn><mo>,</mo><mn>1000</mn><mo>,</mo><mn>10000</mn><mo>}</mo><mo>)</mo></mtd></mtr><mtr><mtd><mi>r</mi><mo>=</mo><mi>b</mi><mo>/</mo><mi>c</mi></mtd></mtr><mtr><mtd><mi>a</mi><mo>=</mo><mo>(</mo><mi>b</mi><mo>/</mo><mi>c</mi><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mfrac><mi>b</mi><mi>c</mi></mfrac><mo>∉</mo><integers/></mrow></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>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>522</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>10</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>261</mn><mn>5</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>52.2</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"><mo>#</mo><mi>r</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">10</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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> 4.01.1.22 Fracció a decimal Escriu com a nombre decimal la fracció #f

Format: 2.53 (arrodonit als centèsims, amb punt i no coma)

]]> 1.0000000 0.5000000 0 0 #r <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>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>11</mn><mo>,</mo><mn>999</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mo> </mo><mi>aleatori</mi><mo>(</mo><mn>11</mn><mo>,</mo><mn>999</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>f</mi><mo>=</mo><mi>b</mi><mo>/</mo><mi>c</mi></mtd></mtr><mtr><mtd/></mtr><mtr><mtd/></mtr></mtable><mrow><mfenced><mrow><mfrac><mi>b</mi><mi>c</mi></mfrac><mo>∉</mo><integers/></mrow></mfenced><mo>∧</mo><mfenced><mrow><mi>b</mi><mo><</mo><mi>c</mi></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"><mi>r</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>b</mi><mo>/</mo><mi>c</mi><mo>)</mo></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi><mo>=</mo><mi>numerador</mi><mo>(</mo><mi>f</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d</mi><mo>=</mo><mi>denominador</mi><mo>(</mo><mi>f</mi><mo>)</mo></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>525</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>875</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>3</mn><mn>5</mn></mfrac></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>0.6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>5</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#r</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">10</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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> Cal dividir #n per #d i arrodonir el resultat.

]]> 4.01.1.26 Fraccio a decimal Escriu com a nombre decimal (als centèsims) la fracció {a} / {b}

]]> N'hi ha prou amb fer la divisió

]]> 1.0000000 0.5000000 0 0 0 abc 1 {a}/{b} 0.01 2 1 2 N'hi ha prou amb fer la divisió!

]]> 0 0.1000000 3 0 private a calculated uniform -20 50 0 20 1 -15 2 4 3 49 4 -13 5 15 6 35 7 -2 8 33 9 -10 10 -15 11 1 12 43 13 -8 14 27 15 -13 16 -15 17 39 18 -7 19 32 20 12 20 private b calculated uniform 5 80 0 20 1 71 2 58 3 33 4 29 5 41 6 29 7 51 8 74 9 71 10 24 11 31 12 10 13 41 14 56 15 66 16 58 17 51 18 61 19 20 20 27 20 4.01.1.27 Fracció a decimal_2 Escriu com a nombre decimal (als centèsims) la fracció {a} / {b}

]]> N'hi ha prou amb fer la divisió

]]> 1.0000000 0.5000000 0 0 0 abc 1 {a}/{b} 0.01 2 1 2 N'hi ha prou amb fer la divisió!

]]> 0 0.1000000 3 0 private a calculated uniform -20 50 0 20 1 -15 2 10 3 -6 4 30 5 -1 6 31 7 9 8 34 9 29 10 -5 11 47 12 37 13 34 14 48 15 7 16 31 17 -13 18 -16 19 45 20 -4 20 private b calculated uniform 5 80 0 20 1 71 2 12 3 9 4 67 5 68 6 61 7 22 8 27 9 38 10 66 11 40 12 42 13 16 14 35 15 27 16 56 17 15 18 28 19 24 20 12 20 4.01.1.30A TEORIA: Periòdics purs

Periòdics purs

Son aquells on el període (la repetició) comença just després de la coma.
Exemple: 6,454545 ...

El període són les xifres que es repeteixen; en l'exemple, el període és 45.

]]> 0.0000000 0.0000000 0 4.01.1.30B TEORIA: Periòdics mixtes

Periòdics mixtes

Són aquells on entre el període i la coma, hi ha un avant període.
Exemple: 6,23456456...

El període són les xifres que es repeteixen; en l'exemple, el període és 456.
L'avantperíode són les xifres entre la coma i el període; en l'exemple és 23.

]]> 0.0000000 0.0000000 0 4.01.1.31 Determinar avantperíode i període Completeu la taula: (Poseu cap si no en té)

Nombre	Part entera	Avantperíode	Període
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»n«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»1«/mn»«/mrow»«/mstyle»«/math» ...	{#1}	{#2}	{#3}
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»n«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»2«/mn»«/mrow»«/mstyle»«/math» ...	{#4}	{#5}	{#6}
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»n«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»3«/mn»«/mrow»«/mstyle»«/math» ...	{#7}	{#8}	{#9}
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»n«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»4«/mn»«/mrow»«/mstyle»«/math» ...	{#10}	{#11}	{#12}

Periòdic pur → fracció

Comptem les xifres del període
Multipliquem el nombre per 1 seguit de tants zeros com xifres té el període.
Restem i en deduïm la fracció.

Exemple: x = 6,454545...
El període té 2 xifres, multipliquem per 100.

100x = 645,454545...

restem x = 6,454545...

99x = 639 «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8658;«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»=«/mo»«mfrac mathcolor=¨#00007F¨»«mn mathvariant=¨bold¨»639«/mn»«mn mathvariant=¨bold¨»99«/mn»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8658;«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»=«/mo»«mfrac mathcolor=¨#00007F¨»«mn mathvariant=¨bold¨»71«/mn»«mn mathvariant=¨bold¨»11«/mn»«/mfrac»«/math»

]]> 0.0000000 0.0000000 0 4.01.1.41A aprendre periòdic pur-fracció (1 xifra) Transforma el nombre periòdic pur x = #a... a fracció.

a) Quantes xifres té el període? {#1} Per quina quantitat cal multiplicar x? Per {#2}

b) Escriu les operacions i fes la resta:

{#3}	x	=	{#4}...	(amb #d decimals)
-	x	=	{#5} ...	(amb #d decimals)
{#6}	x	=	{#7}

Resultat SIMPLIFICAT: x = {#8} / {#9}

]]> 9.0000000 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>n_11</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_12</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_13</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_14</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>a_1</mi><mo>,</mo><mi>a_2</mi><mo>,</mo><mi>a_3</mi></mtd></mtr></mtable></mfenced></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"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>=</mo><mi>a_1</mi></mrow><mtable><mtr><mtd><mi>p</mi><mo>=</mo><mn>1</mn></mtd></mtr><mtr><mtd><mi>m</mi><mo>=</mo><mn>10</mn></mtd></mtr><mtr><mtd><mi>p_2</mi><mo>=</mo><mn>9</mn></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>a</mi></mtd></mtr><mtr><mtd><mi>a1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mi>b</mi><mo>)</mo></mrow><mn>10</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>a_11</mi><mo>-</mo><mfenced><mrow><mn>100</mn><mo>*</mo><mi>n_15</mi><mo>+</mo><mi>n_16</mi></mrow></mfenced></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>=</mo><mi>a_2</mi></mrow><mtable><mtr><mtd><mi>p</mi><mo>=</mo><mn>3</mn></mtd></mtr><mtr><mtd><mi>m</mi><mo>=</mo><mn>1000</mn></mtd></mtr><mtr><mtd><mi>p_2</mi><mo>=</mo><mn>999</mn></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mn>1000</mn><mo>*</mo><mi>a</mi></mtd></mtr><mtr><mtd><mi>a1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mi>b</mi><mo>)</mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mn>1000</mn><mo>*</mo><mi>a_21</mi><mo>-</mo><mfenced><mrow><mn>10</mn><mo>*</mo><mi>n_25</mi><mo>+</mo><mi>n_26</mi></mrow></mfenced></mtd></mtr></mtable><mtable><mtr><mtd><mi>p</mi><mo>=</mo><mn>2</mn></mtd></mtr><mtr><mtd><mi>m</mi><mo>=</mo><mn>100</mn></mtd></mtr><mtr><mtd><mi>p_2</mi><mo>=</mo><mn>99</mn></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mn>100</mn><mo>*</mo><mi>a</mi></mtd></mtr><mtr><mtd><mi>a1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mi>b</mi><mo>)</mo></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mn>100</mn><mo>*</mo><mi>a_31</mi><mo>-</mo><mfenced><mrow><mn>100</mn><mo>*</mo><mi>n_35</mi><mo>+</mo><mi>n_36</mi></mrow></mfenced></mtd></mtr></mtable></apply></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w</mi><mo>=</mo><mi>mcd</mi><mo>(</mo><mi>c</mi><mo>,</mo><mi>p_2</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mfrac><mi>c</mi><mi>p_2</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d</mi><mo>=</mo><mn>6</mn><mo>-</mo><mi>p</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n1</mi><mo>=</mo><mfrac><mi>c</mi><mi>w</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d1</mi><mo>=</mo><mfrac><mi>p_2</mi><mi>w</mi></mfrac></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>709.</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>709.</mn></math></output></command><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>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>10</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>7090.</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>6381.</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>9</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"><mn>709.</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n1</mi><mo>,</mo><mi>d1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>6381.</mn><mo>,</mo><mn>9</mn></math></output></command></group><group><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><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">10</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option></options><localData><data name="casSession"/></localData></question> 4.01.1.42 Transforma2PeriòdicsPursFracció Escriu la fracció simplificada que correspon a m = #p ...

Escriu la fracció simplificada que correspon a n = #q ...

Format: 13/9

]]> Primer esbrineu si és periòdic pur o mixt.

Si és pur, cal comptar les xifres del període per multiplicar per 10, 100...

Si és mixt, calen comptar dues coses per multiplicar per 10, 100, ...

el nombre de xifres de l'avantperíode + el període
el nombre de xifres de l'avantperíode

Finalment es resta per trobar la fracció.

]]> 1.0000000 0.5000000 0 0 m=#fn=#g]]> <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>u</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><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">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></mtd></mtr><mtr><mtd><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a2</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a3</mi><mo>≠</mo><mi>a4</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>precisió</mi><mo>(</mo><mn>11</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p1</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p2</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p3</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p4</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a1</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>p1</mi><mo>,</mo><mi>p2</mi></mtd></mtr></mtable></mfenced></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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>p</mi><mo>=</mo><mi>p1</mi></mrow><mrow><mi>f</mi><mo>=</mo><mfrac><mrow><mn>9</mn><mo>*</mo><mi>u</mi><mo>+</mo><mi>a1</mi></mrow><mn>9</mn></mfrac></mrow><mtable><mtr><mtd><mi>f</mi><mo>=</mo><mfrac><mrow><mn>99</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>10</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mi>a2</mi></mrow><mn>99</mn></mfrac></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>p3</mi><mo>,</mo><mi>p4</mi></mtd></mtr></mtable></mfenced></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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>q</mi><mo>=</mo><mi>p3</mi></mrow><mrow><mi>g</mi><mo>=</mo><mfrac><mrow><mn>999</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>100</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>10</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mi>a3</mi></mrow><mn>999</mn></mfrac></mrow><mtable><mtr><mtd><mi>g</mi><mo>=</mo><mfrac><mrow><mn>9999</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>1000</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>100</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mn>10</mn><mo>*</mo><mi>a3</mi><mo>+</mo><mi>a4</mi></mrow><mn>9999</mn></mfrac></mtd></mtr><mtr><mtd/></mtr><mtr><mtd/></mtr></mtable></apply></math></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>5.2626262626</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>521</mn><mn>99</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>5.2632632632</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"><mfrac><mn>5258</mn><mn>999</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"><mi>m</mi><mo>=</mo><mo>#</mo><mi>f</mi><mspace linebreak="newline"/><mi>n</mi><mo>=</mo><mo>#</mo><mi>g</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">11</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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">50 50</data><data name="casSession"/><data name="inputCompound">true</data></localData></question> 4.01.1.43 Transforma2PeriòdicsPursFracció_2 Escriu la fracció simplificada que correspon a m = #p ...

Escriu la fracció simplificada que correspon a n = #q ...

Format: 13/9

el nombre de xifres de l'avantperíode + el període
el nombre de xifres de l'avantperíode

Finalment es resta per trobar la fracció.

]]> 1.0000000 0.5000000 0 0 m=#fn=#g]]> <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>u</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo><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></mtd></mtr><mtr><mtd><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a2</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a3</mi><mo>≠</mo><mi>a4</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mo>#</mo><mi>f</mi><mspace linebreak="newline"/><mi>n</mi><mo>=</mo><mo>#</mo><mi>g</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="check_simplified"/><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">11</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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">50 50</data><data name="casSession"/><data name="inputCompound">true</data></localData></question> 4.01.1.50 TEORIA: Periòdic mixt a fracció

Periòdic mixt → fracció

Comptem les xifres del període i les de l'avantperíode.
Multipliquem el nombre per 1 seguit de tants zeros com xifres tenen avantperiòde i període.
Multipliquem el nombre per 1 seguit de tants zeros com té l'avantperíode.
Restem i en deduïm la fracció.

Exemple: x = 6,23456456456...
Avantperíode i període tenen 5 xifres, multipliquem per 100.000: 100.000x = 623.456,456456...

L'avantperíode té 2 xifres, multipliquem per 100:

100x = 623,456456...

Restem: 100.000x = 623.456,456456...

100x = 623,456456...

99.900x =622.833 «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8658;«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»=«/mo»«mfrac mathcolor=¨#00007F¨»«mrow»«mn mathvariant=¨bold¨»622«/mn»«mo mathvariant=¨bold¨».«/mo»«mn mathvariant=¨bold¨»833«/mn»«/mrow»«mrow»«mn mathvariant=¨bold¨»99«/mn»«mo mathvariant=¨bold¨».«/mo»«mn mathvariant=¨bold¨»900«/mn»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#8658;«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#00007F¨»x«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»=«/mo»«mfrac mathcolor=¨#00007F¨»«mrow»«mn mathvariant=¨bold¨»207«/mn»«mo mathvariant=¨bold¨».«/mo»«mn mathvariant=¨bold¨»611«/mn»«/mrow»«mrow»«mn mathvariant=¨bold¨»33«/mn»«mo mathvariant=¨bold¨».«/mo»«mn mathvariant=¨bold¨»300«/mn»«/mrow»«/mfrac»«/math»

]]> 0.0000000 0.0000000 0 4.01.1.51A aprendre periòdic mixt-fracció (1 xifra) Transforma el nombre periòdic mixt x = #a... a fracció.

Quantes xifres tenen l'avantperíode i el període junts? {#1}
Per quina quantitat cal multiplicar x? Per {#2}

Quantes xifres té l'avantperíode? {#3}
Per quina quantitat cal multiplicar x? Per {#4}

Escriu les operacions i fes la resta:

{#5}	x	=	{#6}...	(amb #d_1 decimals)
- {#7}	x	=	{#8} ...	(amb #d_2 decimals)
{#9}	x	=	{#10}

Resultat SIMPLIFICAT: x = {#11} / {#12}

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definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>=</mo><mi>a_2</mi></mrow><mtable><mtr><mtd><mi>q</mi><mo>=</mo><mn>3</mn></mtd></mtr><mtr><mtd><mi>p</mi><mo>=</mo><mn>1</mn></mtd></mtr><mtr><mtd><mi>m_1</mi><mo>=</mo><mn>1000</mn></mtd></mtr><mtr><mtd><mi>m_2</mi><mo>=</mo><mn>10</mn></mtd></mtr><mtr><mtd><mi>p_2</mi><mo>=</mo><mn>990</mn></mtd></mtr><mtr><mtd><mi>b_1</mi><mo>=</mo><mn>1000</mn><mo>*</mo><mi>a</mi></mtd></mtr><mtr><mtd><mi>b_2</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>a</mi></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mn>1000</mn><mo>*</mo><mi>a_21</mi><mo>-</mo><mn>10</mn><mo>*</mo><mfenced><mrow><mn>10</mn><mo>*</mo><mi>n_25</mi><mo>+</mo><mi>n_26</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>n_21</mi></mrow></mfenced></mtd></mtr></mtable><mtable><mtr><mtd><mi>q</mi><mo>=</mo><mn>3</mn></mtd></mtr><mtr><mtd><mi>p</mi><mo>=</mo><mn>2</mn></mtd></mtr><mtr><mtd><mi>m_1</mi><mo>=</mo><mn>1000</mn></mtd></mtr><mtr><mtd><mi>m_2</mi><mo>=</mo><mn>100</mn></mtd></mtr><mtr><mtd><mi>p_2</mi><mo>=</mo><mn>900</mn></mtd></mtr><mtr><mtd><mi>b_1</mi><mo>=</mo><mn>1000</mn><mo>*</mo><mi>a</mi></mtd></mtr><mtr><mtd><mi>b_2</mi><mo>=</mo><mn>100</mn><mo>*</mo><mi>a</mi></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mn>1000</mn><mo>*</mo><mfenced><mrow><mn>100</mn><mo>*</mo><mi>n_35</mi><mo>+</mo><mi>n_36</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>n_31</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>n_32</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>*</mo><mi>n_33</mi></mrow></mfenced><mo>-</mo><mn>100</mn><mo>*</mo><mfenced><mrow><mn>100</mn><mo>*</mo><mi>n_35</mi><mo>+</mo><mi>n_36</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>n_31</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>n_32</mi></mrow></mfenced></mtd></mtr></mtable></apply></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f_1</mi><mo>=</mo><mi>mcd</mi><mo>(</mo><mi>c</mi><mo>,</mo><mi>p_2</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n1</mi><mo>=</mo><mi>c</mi><mo>/</mo><mi>f_1</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d1</mi><mo>=</mo><mi>p_2</mi><mo>/</mo><mi>f_1</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>q</mi><mo>=</mo><mn>2</mn></mrow><mtable><mtr><mtd><mi>d_1</mi><mo>=</mo><mn>4</mn></mtd></mtr><mtr><mtd><mi>d_2</mi><mo>=</mo><mn>5</mn></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>p</mi><mo>=</mo><mn>1</mn></mrow><mtable><mtr><mtd><mi>d_1</mi><mo>=</mo><mn>3</mn></mtd></mtr><mtr><mtd><mi>d_2</mi><mo>=</mo><mn>5</mn></mtd></mtr></mtable><mtable><mtr><mtd><mi>d_1</mi><mo>=</mo><mn>3</mn></mtd></mtr><mtr><mtd><mi>d_2</mi><mo>=</mo><mn>4</mn></mtd></mtr></mtable></apply></apply></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>22.784</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>704.32</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>22.784</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>109.61</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>22556.</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>990</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>22556.</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>990</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">10</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option></options><localData><data name="casSession"/></localData></question> 4.01.1.52 Transformar2PeriòdicsMixtsFracció Escriu la fracció simplificada que correspon a m = #p...

Escriu la fracció simplificada que correspon a n = #q...

El resultat s'escriu amb la fracció simplificada exemple: 13/9

el nombre de xifres de l'avantperíode + el període
el nombre de xifres de l'avantperíode

Finalment es resta per trobar la fracció.

]]> 1.0000000 0.5000000 0 0 m=#fn=#g]]> <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>u</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><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">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></mtd></mtr><mtr><mtd><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a2</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a3</mi><mo>≠</mo><mi>a4</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>precisió</mi><mo>(</mo><mn>11</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p1</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p2</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p3</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p4</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>p1</mi><mo>,</mo><mi>p3</mi></mtd></mtr></mtable></mfenced></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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>p</mi><mo>=</mo><mi>p1</mi></mrow><mrow><mi>f</mi><mo>=</mo><mfrac><mrow><mn>90</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>9</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mi>a2</mi></mrow><mn>90</mn></mfrac></mrow><mtable><mtr><mtd><mi>f</mi><mo>=</mo><mfrac><mrow><mn>900</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>90</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>9</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mi>a3</mi></mrow><mn>900</mn></mfrac></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>p2</mi><mo>,</mo><mi>p4</mi></mtd></mtr></mtable></mfenced></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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>q</mi><mo>=</mo><mi>p2</mi></mrow><mrow><mi>g</mi><mo>=</mo><mfrac><mrow><mn>990</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>99</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>10</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mi>a3</mi></mrow><mn>990</mn></mfrac></mrow><mtable><mtr><mtd><mi>g</mi><mo>=</mo><mfrac><mrow><mn>9900</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>990</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>99</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mn>10</mn><mo>*</mo><mi>a3</mi><mo>+</mo><mi>a4</mi></mrow><mn>9900</mn></mfrac></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></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>3.5888888888</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>323</mn><mn>90</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.5816161616</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"><mfrac><mn>17729</mn><mn>4950</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"><mi>m</mi><mo>=</mo><mo>#</mo><mi>f</mi><mspace linebreak="newline"/><mi>n</mi><mo>=</mo><mo>#</mo><mi>g</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">11</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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"/><data name="inputCompound">true</data></localData></question> 4.01.1.53 Transformar2PeriòdicsMixtsFracció_2 Escriu la fracció simplificada que correspon a m = #p...

Escriu la fracció simplificada que correspon a n = #q...

El resultat s'escriu amb la fracció simplificada exemple: 13/9

el nombre de xifres de l'avantperíode + el període
el nombre de xifres de l'avantperíode

Finalment es resta per trobar la fracció.

]]> 1.0000000 0.5000000 0 0 m=#fn=#g]]> <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>u</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><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">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></mtd></mtr><mtr><mtd><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a2</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a3</mi><mo>≠</mo><mi>a4</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>precisió</mi><mo>(</mo><mn>11</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p1</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p2</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p3</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p4</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>p1</mi><mo>,</mo><mi>p3</mi></mtd></mtr></mtable></mfenced></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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>p</mi><mo>=</mo><mi>p1</mi></mrow><mrow><mi>f</mi><mo>=</mo><mfrac><mrow><mn>90</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>9</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mi>a2</mi></mrow><mn>90</mn></mfrac></mrow><mtable><mtr><mtd><mi>f</mi><mo>=</mo><mfrac><mrow><mn>900</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>90</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>9</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mi>a3</mi></mrow><mn>900</mn></mfrac></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>p2</mi><mo>,</mo><mi>p4</mi></mtd></mtr></mtable></mfenced></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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>q</mi><mo>=</mo><mi>p2</mi></mrow><mrow><mi>g</mi><mo>=</mo><mfrac><mrow><mn>990</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>99</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>10</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mi>a3</mi></mrow><mn>990</mn></mfrac></mrow><mtable><mtr><mtd><mi>g</mi><mo>=</mo><mfrac><mrow><mn>9900</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>990</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>99</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mn>10</mn><mo>*</mo><mi>a3</mi><mo>+</mo><mi>a4</mi></mrow><mn>9900</mn></mfrac></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></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>3.5888888888</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>323</mn><mn>90</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.5816161616</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"><mfrac><mn>17729</mn><mn>4950</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"><mi>m</mi><mo>=</mo><mo>#</mo><mi>f</mi><mspace linebreak="newline"/><mi>n</mi><mo>=</mo><mo>#</mo><mi>g</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">11</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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"/><data name="inputCompound">true</data></localData></question> 4.01.1.91 Problema amb fraccions i decimals

Fem una pizza amb:

#f kg de farina

#l kg d'aigua

#o g d'oli d'oliva

#s g de sal

#g g de guarnició

1. Quina és la massa total de la pizza (en grams)

{#1} g

2. Si quan es cou perd un p%, quina serà la massa de la pizza cuita (en grams)?

{#2} g

3. Si la teva parella menja #w1 de la pizza i tu en menges #w2 g, quants grams de pizza queden?

{#3} g

]]> 3.0000000 0.3333333 0 <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>f</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mfrac><mn>1</mn><mn>4</mn></mfrac><mo>,</mo><mfrac><mn>1</mn><mn>2</mn></mfrac><mo>,</mo><mfrac><mn>3</mn><mn>4</mn></mfrac><mo>,</mo><mn>1</mn></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>f</mi><mo>=</mo><mn>1</mn></mrow><mtable><mtr><mtd><mi>l</mi><mo>=</mo><mfrac><mn>1</mn><mn>2</mn></mfrac></mtd></mtr><mtr><mtd><mi>o</mi><mo>=</mo><mn>20</mn></mtd></mtr><mtr><mtd><mi>s</mi><mo>=</mo><mn>20</mn></mtd></mtr><mtr><mtd><mi>g</mi><mo>=</mo><mn>40</mn></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>f</mi><mo>=</mo><mfrac><mn>3</mn><mn>4</mn></mfrac></mrow><mtable><mtr><mtd><mi>l</mi><mo>=</mo><mfrac><mn>3</mn><mn>8</mn></mfrac></mtd></mtr><mtr><mtd><mi>o</mi><mo>=</mo><mn>15</mn></mtd></mtr><mtr><mtd><mi>s</mi><mo>=</mo><mn>15</mn></mtd></mtr><mtr><mtd><mi>g</mi><mo>=</mo><mn>30</mn></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>f</mi><mo>=</mo><mfrac><mn>1</mn><mn>2</mn></mfrac></mrow><mtable><mtr><mtd><mi>l</mi><mo>=</mo><mfrac><mn>1</mn><mn>4</mn></mfrac></mtd></mtr><mtr><mtd><mi>o</mi><mo>=</mo><mn>10</mn></mtd></mtr><mtr><mtd><mi>s</mi><mo>=</mo><mn>10</mn></mtd></mtr><mtr><mtd><mi>g</mi><mo>=</mo><mn>20</mn></mtd></mtr></mtable><mtable><mtr><mtd><mi>l</mi><mo>=</mo><mfrac><mn>1</mn><mn>8</mn></mfrac></mtd></mtr><mtr><mtd><mi>o</mi><mo>=</mo><mn>5</mn></mtd></mtr><mtr><mtd><mi>s</mi><mo>=</mo><mn>5</mn></mtd></mtr><mtr><mtd><mi>g</mi><mo>=</mo><mn>10</mn></mtd></mtr></mtable></apply></apply></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m1</mi><mo>=</mo><mfenced><mrow><mfenced><mrow><mi>f</mi><mo>+</mo><mi>l</mi><mo>+</mo><mfrac><mrow><mi>o</mi><mo>+</mo><mi>s</mi><mo>+</mo><mi>g</mi></mrow><mn>1000</mn></mfrac></mrow></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mrow></mfenced><mo>*</mo><mn>1000</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>5</mn><mo>,</mo><mn>10</mn></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m2</mi><mo>=</mo><mfrac><mrow><mfenced><mrow><mn>100</mn><mo>-</mo><mi>p</mi></mrow></mfenced><mo>*</mo><mi>m1</mi></mrow><mn>100</mn></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w1</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mn>1</mn><mo>/</mo><mn>2</mn><mo>,</mo><mn>1</mn><mo>/</mo><mn>3</mn><mo>,</mo><mn>1</mn><mo>/</mo><mn>4</mn><mo>,</mo><mn>1</mn><mo>/</mo><mn>5</mn><mo>,</mo><mn>1</mn><mo>/</mo><mn>6</mn><mo>,</mo><mn>2</mn><mo>/</mo><mn>3</mn></mtd></mtr></mtable></mfenced></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w2</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>7</mn><mo>,</mo><mn>12</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w3</mi><mo>=</mo><mfenced><mfrac><mi>w2</mi><mi>m2</mi></mfrac></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m3</mi><mo>=</mo><mfrac><mrow><mfenced><mrow><mn>1</mn><mo>-</mo><mi>w1</mi><mo>-</mo><mfrac><mi>w2</mi><mi>m2</mi></mfrac></mrow></mfenced><mo>*</mo><mn>100000</mn></mrow><mn>100000</mn></mfrac></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>f</mi><mo>,</mo><mi>l</mi><mo>,</mo><mi>o</mi><mo>,</mo><mi>s</mi><mo>,</mo><mi>g</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>3</mn><mn>4</mn></mfrac><mo>,</mo><mfrac><mn>3</mn><mn>8</mn></mfrac><mo>,</mo><mn>15</mn><mo>,</mo><mn>15</mn><mo>,</mo><mn>30</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1185.</mn></math></output></command><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>5</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1125.8</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>w1</mi><mo>,</mo><mi>w2</mi><mo>,</mo><mi>w3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>6</mn></mfrac><mo>,</mo><mn>100</mn><mo>,</mo><mn>0.08883</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"><mn>0.7445</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><assertions><assertion name="check_simplified"/><assertion name="syntax_quantity"><param name="units"><![CDATA[m, s, g, °, ', ", sr, E, K, mol, cd, rad, h, min, l, N, Pa, Hz, W, J, C, V, Ω, F, S, Wb, b, H, T, lx, lm, Gy, Bq, Sv, kat]]></param><param name="unitprefixes">M, k, c, m</param><param name="groupoperators">(,[,{</param></assertion><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">8</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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> 4.01.1.92 Calcular un tant per cent amb quantitats Escriviu el tant per cent que correspon a les quantitats indicades:

Quantitat	Total	Tant per cent
#a_1	#b_1	{#1}%
#a_2	#b_2	{#2}%
#a_3	#b_3	{#3}%
#a_4	#b_4	{#4}%

Format de la resposta: 3,4562 % (si s'escau, arrodonit amb 5 decimals, i punt en lloc de coma!)

]]> 4.01.1.93 Calcular quantitat amb tant per cent Escriviu les quantitats que correspon als tants per cents indicats:

Tant per cent	de	Quantitat
#a_1 %	#b_1	{#1}
#a_2 %	#b_2	{#2}
#a_3 %	#b_3	{#3}
#a_4 %	#b_4	{#4}

Format de la resposta: 542.35 (als centèsims i punt en lloc de coma)

]]> 4.01.1.94 Tant per cent amb enunciat Completeu les frases següents (LLEGIU BÉ EL QUE ES DEMANA):

a) Si ens fan un descompte d'un #a_1 % sobre uns pantalons que valen #b_1 euros, pagarem {#1} euros.

b) Si paguem una multa de #b_2 € abans de 10 dies, ens fan una rebaixa d'un #a_2 %. La rebaixa que ens fan és doncs de {#2} euros.

c) Voliem comprar una nevera per #b_3 euros. Per modificacions de l'IVA, el preu de la nevera augmenta d'un #a_3 %. El preu final de la nevera és de: {#3} euros.

d) Després d'una rebaixa, una camisa ha passat de #a_4 a #b_4 euros. El tant per cent de rebaixa és de {#4} %.

Escriviu les respostes amb 2 decimals si s'escau, amb punt i no coma: 3.52

]]> 4.0000000 0.1000000 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>a_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mn>10</mn><mo>,</mo><mn>20</mn><mo>,</mo><mn>30</mn><mo>,</mo><mn>40</mn><mo>,</mo><mn>50</mn><mo>,</mo><mn>60</mn><mo>}</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mn>19</mn><mo>,</mo><mn>29</mn><mo>,</mo><mn>39</mn><mo>,</mo><mn>49</mn><mo>,</mo><mn>59</mn><mo>,</mo><mn>69</mn><mo>,</mo><mn>79</mn><mo>,</mo><mn>89</mn><mo>,</mo><mn>99</mn><mo>}</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mfenced><mrow><mfenced><mrow><mo>(</mo><mn>100</mn><mo>-</mo><mi>a_1</mi><mo>)</mo><mo>/</mo><mn>100</mn></mrow></mfenced><mo>*</mo><mi>b_1</mi></mrow></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mn>15</mn><mo>,</mo><mn>25</mn><mo>,</mo><mn>35</mn><mo>,</mo><mn>45</mn><mo>}</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mn>50</mn><mo>,</mo><mn>100</mn><mo>,</mo><mn>150</mn><mo>,</mo><mn>200</mn><mo>,</mo><mn>250</mn><mo>,</mo><mn>400</mn><mo>,</mo><mn>600</mn><mo>}</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi><mo>=</mo><mfenced><mrow><mfenced><mrow><mo>(</mo><mi>a_2</mi><mo>)</mo><mo>/</mo><mn>100</mn></mrow></mfenced><mo>*</mo><mi>b_2</mi></mrow></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mn>300</mn><mo>,</mo><mn>400</mn><mo>,</mo><mn>500</mn><mo>,</mo><mn>600</mn><mo>,</mo><mn>700</mn><mo>,</mo><mn>1000</mn><mo>}</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mn>2</mn><mo>,</mo><mn>3</mn><mo>,</mo><mn>4</mn><mo>,</mo><mn>5</mn><mo>,</mo><mn>6</mn><mo>,</mo><mn>7</mn><mo>,</mo><mn>8</mn><mo>,</mo><mn>9</mn><mo>}</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi><mo>=</mo><mfenced><mrow><mfenced><mrow><mo>(</mo><mn>100</mn><mo>+</mo><mi>a_3</mi><mo>)</mo><mo>/</mo><mn>100</mn></mrow></mfenced><mo>*</mo><mi>b_3</mi></mrow></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_4</mi><mo>=</mo><mi>a_4</mi><mo>-</mo><mn>5</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mo>{</mo><mn>10</mn><mo>,</mo><mo> </mo><mn>20</mn><mo>,</mo><mn>40</mn><mo>,</mo><mn>80</mn><mo>,</mo><mn>100</mn><mo>}</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mfenced><mrow><mo>(</mo><mn>5</mn><mo>/</mo><mi>a_4</mi><mo>)</mo><mo>*</mo><mn>100</mn></mrow></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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_1</mi><mo>,</mo><mi>b_1</mi><mo>,</mo><mi>a_2</mi><mo>,</mo><mi>b_2</mi><mo>,</mo><mi>a_3</mi><mo>,</mo><mi>b_3</mi><mo>,</mo><mi>a_4</mi><mo>,</mo><mi>b_4</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>40</mn><mo>,</mo><mn>79</mn><mo>,</mo><mn>35</mn><mo>,</mo><mn>400</mn><mo>,</mo><mn>4</mn><mo>,</mo><mn>600</mn><mo>,</mo><mn>30</mn><mo>,</mo><mn>25</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>47.4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>140.</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>624.</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>16.667</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer></correctAnswer></correctAnswers></question> 4.01.1.AQ1.A Transformar2PeriòdicsMixtsFracció Escriu la fracció simplificada que correspon a m = #p...

El resultat s'escriu amb la fracció simplificada exemple: 13/9

]]> 1.0000000 0.5000000 0 0 m=#fn=#g]]> <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>u</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><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">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></mtd></mtr><mtr><mtd><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a2</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a3</mi><mo>≠</mo><mi>a4</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>precisió</mi><mo>(</mo><mn>11</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p1</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p2</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p3</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p4</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a4</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>p1</mi><mo>,</mo><mi>p3</mi></mtd></mtr></mtable></mfenced></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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>p</mi><mo>=</mo><mi>p1</mi></mrow><mrow><mi>f</mi><mo>=</mo><mfrac><mrow><mn>90</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>9</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mi>a2</mi></mrow><mn>90</mn></mfrac></mrow><mtable><mtr><mtd><mi>f</mi><mo>=</mo><mfrac><mrow><mn>900</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>90</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>9</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mi>a3</mi></mrow><mn>900</mn></mfrac></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>p2</mi><mo>,</mo><mi>p4</mi></mtd></mtr></mtable></mfenced></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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>q</mi><mo>=</mo><mi>p2</mi></mrow><mrow><mi>g</mi><mo>=</mo><mfrac><mrow><mn>990</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>99</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>10</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mi>a3</mi></mrow><mn>990</mn></mfrac></mrow><mtable><mtr><mtd><mi>g</mi><mo>=</mo><mfrac><mrow><mn>9900</mn><mo>*</mo><mi>u</mi><mo>+</mo><mn>990</mn><mo>*</mo><mi>a1</mi><mo>+</mo><mn>99</mn><mo>*</mo><mi>a2</mi><mo>+</mo><mn>10</mn><mo>*</mo><mi>a3</mi><mo>+</mo><mi>a4</mi></mrow><mn>9900</mn></mfrac></mtd></mtr><mtr><mtd/></mtr></mtable></apply></math></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>3.5888888888</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>323</mn><mn>90</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.5816161616</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"><mfrac><mn>17729</mn><mn>4950</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"><mi>m</mi><mo>=</mo><mo>#</mo><mi>f</mi><mspace linebreak="newline"/><mi>n</mi><mo>=</mo><mo>#</mo><mi>g</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">11</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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"/><data name="inputCompound">true</data></localData></question> 4.01.1.AQ1.B Transformar2PeriòdicsMixtsFracció Escriu la fracció simplificada que correspon a m = #p...

El resultat s'escriu amb la fracció simplificada exemple: 13/9

]]> 1.0000000 0.5000000 0 0 m=#fn=#g]]> <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>u</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><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">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></mtd></mtr><mtr><mtd><mi>a2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>a4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a2</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a1</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a3</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a2</mi><mo>≠</mo><mi>a4</mi><mo>)</mo><mo>∧</mo><mo>(</mo><mi>a3</mi><mo>≠</mo><mi>a4</mi><mo>)</mo></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>precisió</mi><mo>(</mo><mn>11</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p1</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p2</mi><mo>=</mo><mi>u</mi><mo>+</mo><mfrac><mi>a1</mi><mn>10</mn></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>2</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>3</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>4</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>5</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>6</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>7</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>8</mn></msup></mfrac><mo>+</mo><mfrac><mi>a3</mi><msup><mn>10</mn><mn>9</mn></msup></mfrac><mo>+</mo><mfrac><mi>a2</mi><msup><mn>10</mn><mn>10</mn></msup></mfrac></math></input></command><command><input><math 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xmlns="http://www.w3.org/1998/Math/MathML"><mi>p</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.5888888888</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>323</mn><mn>90</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.5816161616</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"><mfrac><mn>17729</mn><mn>4950</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"><mi>m</mi><mo>=</mo><mo>#</mo><mi>f</mi><mspace linebreak="newline"/><mi>n</mi><mo>=</mo><mo>#</mo><mi>g</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">11</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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"/><data name="inputCompound">true</data></localData></question> 4t ESO/4.01 NOMBRES/4.01.2 Aproximació i error 4.01.2.10 TEORIA: Aproximació Aproximació

Nomenclatura

Als dècims: 1 xifra, als centèsimes: 2 xifres. als mil·lèsims 3 xifres, als deumil·lèsims: 4 xifres, als centmil·lèsims: 5 xifres, als milionèsims: 6 xifres.

Truncament

S'eliminen totes les xifres a partir del rang de l'aproximació. Si és als mil·lèsims, es deixen 3 xifres decimals i es treuen totes les altres

Arrodoniment

Primer es fa el truncament fins on toca; als centèsims fins a 2 xifres.

Es mira la xifra següent. Si és 0,1,2,3,4 es deixa el truncament tal qual. Si és 5,6,7,8,9, es suma 1 a la última xifra del truncament.

]]> 0.0000000 0.0000000 0 4.01.2.101 TEORIA: Aproximació (GIF) Aproximació

]]> 0.0000000 0.0000000 0 4.01.2.11 Vocabulari aproximació Quants decimals deixem en cada cas?

]]> 1.0000000 0.5000000 0 true La teva resposta és correcta.

]]> La teva resposta és parcialment correcta.

]]> La teva resposta és incorrecta.

]]> Dècims

]]> 1 decimal Centèsims

]]> 2 decimals Mil·lèsims

]]> 3 decimals Deumil·lèsims

]]> 4 decimals Centmil·lèsims

]]> 5 decimals Milionèsims

]]> 6 decimals Compta el nombre de zeros:

dècims: 10 →1 zero

centèsims: 100 →2 zeros

mil·lèsims: 1.000→3 zeros

deumil·lèsims: 10.000→4 zeros

centmil·lèsims: 100.000→5 zeros

milionèsims: 1000.000→6 zeros.

]]> 4.01.2.12 Vocabulari truncar/arrodonir Fes correspondre, per cada arrodoniment, el nombre de decimals que cal deixar.

Per arrodonir als deu mil·lèsims, deixem {1:SHORTANSWER: ~=4} decimals.

Per arrodonir als dècims, deixem {1:SHORTANSWER: ~=1} decimal.

Per arrodonir als cent mil·lèsims, deixem {1:SHORTANSWER: ~=5} decimals.

Per arrodonir als centèsims, deixem {1:SHORTANSWER: ~=2} decimals.

Per arrodonir als mil·lèsims, deixem {1:SHORTANSWER: ~=3} decimals.

]]> 0.5000000 0 4.01.2.21 Truncament Mil·lèsims Trunca les quantitats següents als mil·lèsims:
Posa punt en lloc de coma

Quantitat	Truncament
#a_1	{#1}
#a_2	{#2}
#a_3	{#3}
#a_4	{#4}

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xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>p_1</mi><mo>+</mo><mi>p_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>p_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>p_4</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>*</mo><mi>p_5</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>53.443</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>53.442</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>65.61</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>65.609</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>87.204</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>87.203</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>77.237</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>77.237</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer></correctAnswer></correctAnswers><options><option name="precision">9</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> Als mil·lèsims conservem 3 decimals i eliminem els altres.

]]> 4.01.2.22 Truncament centèsims Trunca les quantitats següents als centèsims:
Posa punt en lloc de coma

Quantitat	Truncament
#a_1	{#1}
#a_2	{#2}
#a_3	{#3}
#a_4	{#4}

]]> 4.0000000 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>m_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_6</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m_7</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_1</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>m_1</mi><mo>+</mo><mi>m_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>m_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>m_4</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>*</mo><mi>m_5</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>0001</mn><mo>*</mo><mi>m_6</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>00001</mn><mo>*</mo><mi>m_7</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>m_1</mi><mo>+</mo><mi>m_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>m_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>m_4</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_6</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n_7</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_2</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>n_1</mi><mo>+</mo><mi>n_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>n_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>n_4</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>*</mo><mi>n_5</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>0001</mn><mo>*</mo><mi>n_6</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>00001</mn><mo>*</mo><mi>n_7</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>n_1</mi><mo>+</mo><mi>n_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>n_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>n_4</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>o_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>o_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>o_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>o_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>o_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>o_6</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>o_7</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_3</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>o_1</mi><mo>+</mo><mi>o_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>o_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>o_4</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>*</mo><mi>o_5</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>0001</mn><mo>*</mo><mi>o_6</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>00001</mn><mo>*</mo><mi>o_7</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>o_1</mi><mo>+</mo><mi>o_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>o_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>o_4</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_6</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_7</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_4</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>p_1</mi><mo>+</mo><mi>p_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>p_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>p_4</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>*</mo><mi>p_5</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>0001</mn><mo>*</mo><mi>p_6</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>00001</mn><mo>*</mo><mi>p_7</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mn>10</mn><mo>*</mo><mi>p_1</mi><mo>+</mo><mi>p_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>p_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>p_4</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>53.443</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>53.442</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>65.61</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>65.609</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>87.204</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>87.203</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>77.237</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>77.237</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">9</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option></options><localData><data name="casSession"/></localData></question> Als centèsims conservem 2 decimals i eliminem els altres.

]]> 4.01.2.31 Arrodonir centèsims Arrodoneix les quantitats següents als centèsims:
Posa punt en lloc de coma

Quantitat	Arrodoniment
#a_1	{#1}
#a_2	{#2}
#a_3	{#3}
#a_4	{#4}

]]>

]]> 4.0000000 0.1000000 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>a_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mo>(</mo><mi>b_1</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_2</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_2</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi><mo>=</mo><mo>(</mo><mi>b_2</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_3</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_3</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi><mo>=</mo><mo>(</mo><mi>b_3</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_4</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_4</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mo>(</mo><mi>b_4</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a_1</mi><mo>,</mo><mi>b_1</mi><mo>,</mo><mi>a_2</mi><mo>,</mo><mi>b_2</mi><mo>,</mo><mi>a_3</mi><mo>,</mo><mi>b_3</mi><mo>,</mo><mi>a_4</mi><mo>,</mo><mi>b_4</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.25035</mn><mo>,</mo><mn>25</mn><mo>,</mo><mn>3.1452</mn><mo>,</mo><mn>315</mn><mo>,</mo><mn>0.16028</mn><mo>,</mo><mn>16</mn><mo>,</mo><mn>4.9024</mn><mo>,</mo><mn>490</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.25</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.15</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.16</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4.9</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer></correctAnswer></correctAnswers><options><option name="precision">6</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> Si és als centèsims, cal fixar-se si la tercera xifra és 0,1,2,3,4 (trunquem) o si és 5,6,7,8,9 (sumem 1 a la xifra dels centèsims).

]]> 4.01.2.32 Arrodonir mil·lèsims Arrodoneix les quantitats següents als mil·lèsims:
Posa punt en lloc de coma

Quantitat	Arrodoniment
#a_1	{#1}
#a_2	{#2}
#a_3	{#3}
#a_4	{#4}

]]> 4.01.2.33 Arrodonir dècims Arrodoneix les quantitats següents als dècims:
Posa punt en lloc de coma

Quantitat	Arrodoniment
#a_1	{#1}
#a_2	{#2}
#a_3	{#3}
#a_4	{#4}

]]> 4.01.2.50 TEORIA: Error

Error absolut i relatiu

Error absolut

E_A = |nombre - aproximació|

(en valor absolut: sempre positiu)

Error relatiu

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨14px¨»«mrow»«msub mathcolor=¨#00007F¨»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»E«/mi»«mi mathvariant=¨bold¨»R«/mi»«/msub»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»=«/mo»«mfrac mathcolor=¨#00007F¨»«msub»«mi mathvariant=¨bold¨»E«/mi»«mi mathvariant=¨bold¨»A«/mi»«/msub»«mi mathvariant=¨bold¨»Nombre«/mi»«/mfrac»«/mrow»«/mstyle»«/math»

]]> 0.0000000 0.0000000 0 4.01.2.51 Error absolut (arrodoniment als dècims) Arrodoneix als dècims les quantitats següents, i calcula l'error absolut (arrodonit als mil·lèsims)

Posa punt en lloc de coma

Quantitat	Arrodoniment	Error absolut
#a_1	{#1}	{#2}
#a_2	{#3}	{#4}
#a_3	{#5}	{#6}
#a_4	{#7}	{#8}

]]> 8.0000000 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>a_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>10</mn><mo>*</mo><mi>a_1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mo>(</mo><mi>b_1</mi><mo>/</mo><mn>10</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_2</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>10</mn><mo>*</mo><mi>a_2</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi><mo>=</mo><mo>(</mo><mi>b_2</mi><mo>/</mo><mn>10</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_3</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>10</mn><mo>*</mo><mi>a_3</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi><mo>=</mo><mo>(</mo><mi>b_3</mi><mo>/</mo><mn>10</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_4</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>10</mn><mo>*</mo><mi>a_4</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mo>(</mo><mi>b_4</mi><mo>/</mo><mn>10</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>1000</mn><mo>*</mo><mfenced close="|" open="|"><mrow><mi>c_1</mi><mo>-</mo><mi>a_1</mi></mrow></mfenced><mo>)</mo><mo> </mo><mo> </mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_2</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>1000</mn><mo>*</mo><mfenced close="|" open="|"><mrow><mi>c_2</mi><mo>-</mo><mi>a_2</mi></mrow></mfenced><mo>)</mo><mo> </mo><mo> </mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_3</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>1000</mn><mo>*</mo><mfenced close="|" open="|"><mrow><mi>c_3</mi><mo>-</mo><mi>a_3</mi></mrow></mfenced><mo>)</mo><mo> </mo><mo> </mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_4</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>1000</mn><mo>*</mo><mfenced close="|" open="|"><mrow><mi>c_4</mi><mo>-</mo><mi>a_4</mi></mrow></mfenced><mo>)</mo><mo> </mo><mo> </mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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_1</mi><mo>,</mo><mi>b_1</mi><mo>,</mo><mi>a_2</mi><mo>,</mo><mi>b_2</mi><mo>,</mo><mi>a_3</mi><mo>,</mo><mi>b_3</mi><mo>,</mo><mi>a_4</mi><mo>,</mo><mi>b_4</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.3363</mn><mo>,</mo><mn>334</mn><mo>,</mo><mn>4.4488</mn><mo>,</mo><mn>445</mn><mo>,</mo><mn>1.8916</mn><mo>,</mo><mn>189</mn><mo>,</mo><mn>3.7545</mn><mo>,</mo><mn>375</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.34</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4.45</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1.89</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.75</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0037497</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0012201</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0016064</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0044855</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">6</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option></options><localData><data name="casSession"/></localData></question> Per trobar l'error absolut, n'hi ha prou amb fer la resta:
quantitat - arrodoniment
i treure el signe.]]> 4.01.2.52 Error absolut Arrodoneix als centèsims les quantitats següents, i calcula l'error absolut (arrodonit als cent mil·lèsims)

Posa punt en lloc de coma

Quantitat	Arrodoniment	Error absolut
#a_1	{#1}	{#2}
#a_2	{#3}	{#4}
#a_3	{#5}	{#6}
#a_4	{#7}	{#8}

]]> 8.0000000 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>a_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mo>(</mo><mi>b_1</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_2</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_2</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi><mo>=</mo><mo>(</mo><mi>b_2</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_3</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_3</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi><mo>=</mo><mo>(</mo><mi>b_3</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_4</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_4</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mo>(</mo><mi>b_4</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mfenced close="|" open="|"><mrow><mi>c_1</mi><mo>-</mo><mi>a_1</mi></mrow></mfenced><mo>)</mo><mo> </mo><mo> </mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_2</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mfenced close="|" open="|"><mrow><mi>c_2</mi><mo>-</mo><mi>a_2</mi></mrow></mfenced><mo>)</mo><mo> </mo><mo> </mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_3</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mfenced close="|" open="|"><mrow><mi>c_3</mi><mo>-</mo><mi>a_3</mi></mrow></mfenced><mo>)</mo><mo> </mo><mo> </mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_4</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mfenced close="|" open="|"><mrow><mi>c_4</mi><mo>-</mo><mi>a_4</mi></mrow></mfenced><mo>)</mo><mo> </mo><mo> </mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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_1</mi><mo>,</mo><mi>b_1</mi><mo>,</mo><mi>a_2</mi><mo>,</mo><mi>b_2</mi><mo>,</mo><mi>a_3</mi><mo>,</mo><mi>b_3</mi><mo>,</mo><mi>a_4</mi><mo>,</mo><mi>b_4</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.3363</mn><mo>,</mo><mn>334</mn><mo>,</mo><mn>4.4488</mn><mo>,</mo><mn>445</mn><mo>,</mo><mn>1.8916</mn><mo>,</mo><mn>189</mn><mo>,</mo><mn>3.7545</mn><mo>,</mo><mn>375</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.34</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4.45</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1.89</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3.75</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0037497</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0012201</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0016064</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0044855</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer></correctAnswer></correctAnswers><options><option name="precision">9</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> Per trobar l'error absolut, n'hi ha prou amb fer la resta:
quantitat - arrodoniment
i treure el signe.]]> 4.01.2.55 Error relatiu 1. Arrodoneix als centèsims les quantitats següents.
2. Calcula l'error absolut(s'escriu amb tants decimals com la quantitat).
3. Calcula l'error relatiu (arrodonit als cent mil·lèsims)
Posa punt en lloc de coma

Quantitat	Arrodoniment	Error absolut	Error relatiu
#a_1	{#1}	{#2}	{#3}
#a_2	{#4}	{#5}	{#6}
#a_3	{#7}	{#8}	{#9}
#a_4	{#10}	{#11}	{#12}

quantitat – arrodoniment i treure el signe.

Per trobar l'error relatiu, dividim l'error absolut per la quantitat inicial.

]]> 4.01.2.56 Error relatiu (arrodonir dècims) 1. Arrodoneix als dècims les quantitats següents.
2. Calcula l'error absolut(s'escriu amb tants decimals com la quantitat).
3. Calculeu l'error relatiu (arrodonit als deu mil·lèsims)
Posa punt en lloc de coma

Quantitat	Arrodoniment	Error absolut	Error relatiu
#a_1	{#1}	{#2}	{#3}
#a_2	{#4}	{#5}	{#6}
#a_3	{#7}	{#8}	{#9}
#a_4	{#10}	{#11}	{#12}

quantitat - arrodoniment

i treure el signe.

Per trobar l'error relatiu, dividim l'error absolut per la quantitat inicial.

]]> 4.01.2.57 Error relatiu: 2 arrodoniments 1. Arrodoneix les quantitats següents.
2. Calcula l'error absolut(s'escriu amb tants decimals com la quantitat).
3. Calcula l'error relatiu (arrodonit als cent mil·lèsims)
Posa punt en lloc de coma

Quantitat	Arrodoniment	Error absolut	Error relatiu
#a_1 als centèsims	{#1}	{#2}	{#3}
#a_2 als mil·lèsims	{#4}	{#5}	{#6}

]]> 6.0000000 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>a_1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo><mo>)</mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_1</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi><mo>=</mo><mo>(</mo><mi>b_1</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_2</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo><mo>)</mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_2</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>1000</mn><mo>*</mo><mi>a_2</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi><mo>=</mo><mo>(</mo><mi>b_2</mi><mo>/</mo><mn>1000</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_3</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo><mo>)</mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_3</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_3</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi><mo>=</mo><mo>(</mo><mi>b_3</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a_4</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>.</mo><mn>1</mn><mo>)</mo><mo>)</mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_4</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mn>100</mn><mo>*</mo><mi>a_4</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mo>(</mo><mi>b_4</mi><mo>/</mo><mn>100</mn><mo>)</mo><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_1</mi><mo>=</mo><mfenced close="|" open="|"><mrow><mi>a_1</mi><mo>-</mo><mi>c_1</mi></mrow></mfenced><mo> </mo><mo> </mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_2</mi><mo>=</mo><mfenced close="|" open="|"><mrow><mi>a_2</mi><mo>-</mo><mi>c_2</mi></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_3</mi><mo>=</mo><mfenced close="|" open="|"><mrow><mi>a_3</mi><mo>-</mo><mi>c_3</mi></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_4</mi><mo>=</mo><mfenced close="|" open="|"><mrow><mi>a_4</mi><mo>-</mo><mi>c_4</mi></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mfenced><mrow><mi>d_1</mi><mo>/</mo><mi>a_1</mi></mrow></mfenced><mo>)</mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mfenced><mrow><mi>d_2</mi><mo>/</mo><mi>a_2</mi></mrow></mfenced><mo>)</mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_3</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mfenced><mrow><mi>d_3</mi><mo>/</mo><mi>a_3</mi></mrow></mfenced><mo>)</mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_4</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>100000</mn><mo>*</mo><mfenced><mrow><mi>d_4</mi><mo>/</mo><mi>a_4</mi></mrow></mfenced><mo>)</mo></mrow><mn>100000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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_1</mi><mo>,</mo><mi>b_1</mi><mo>,</mo><mi>a_2</mi><mo>,</mo><mi>b_2</mi><mo>,</mo><mi>a_3</mi><mo>,</mo><mi>b_3</mi><mo>,</mo><mi>a_4</mi><mo>,</mo><mi>b_4</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1.5925</mn><mo>,</mo><mn>159</mn><mo>,</mo><mn>0.61038</mn><mo>,</mo><mn>61</mn><mo>,</mo><mn>2.9909</mn><mo>,</mo><mn>299</mn><mo>,</mo><mn>4.3377</mn><mo>,</mo><mn>434</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1.59</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.61</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2.99</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4.34</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0024845</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.00037993</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0009491</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0023229</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0015602</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.00062244</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"><mn>0.00031732</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.00077664</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">10</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option></options><localData><data name="casSession"/></localData></question> Per trobar l'error absolut, n'hi ha prou amb fer la resta:quantitat - arrodoniment i treure el signe.

Per trobar l'error relatiu, dividim l'error absolut per la quantitat inicial.]]> 4.01.2.61 ErrorAbsolutRelatiu AproximarGravetat Quin error absolut i quin error relatiu cometem si aproximem l'acceleració de la gravetat g als #a? Arrodoniu als deumil·lèsims (4 decimals)

Al nivell del mar, g és aproximadament de 9,80665 m/s².

L'acceleració de la gravetat terrestre g, genera sobre una massa m una força F = mg que fa "caure" la massa cap al terra.

]]> 1.0000000 0.5000000 0 0 error absolut=#sol1error relatiu=#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"><mi>g</mi><mo>=</mo><mn>9</mn><mo>.</mo><mn>80665</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>dècims</mi><mo>,</mo><mi>centèsims</mi><mo>,</mo><mo> </mo><mi>mil</mi><mo>·</mo><mi>lèsims</mi><mo>,</mo><mi>deumil</mi><mo>·</mo><mi>lèsims</mi></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>a</mi><mo>=</mo><mi>dècims</mi></mrow><mtable><mtr><mtd><mi>g1</mi><mo>=</mo><mn>9</mn><mo>.</mo><mn>8</mn></mtd></mtr><mtr><mtd><mi>e1</mi><mo>=</mo><mfenced close="|" open="|"><mrow><mi>g</mi><mo>-</mo><mi>g1</mi></mrow></mfenced></mtd></mtr><mtr><mtd><mi>e2</mi><mo>=</mo><mfrac><mi>e1</mi><mi>g</mi></mfrac></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>=</mo><mi>centèsims</mi></mrow><mtable><mtr><mtd><mi>g1</mi><mo>=</mo><mn>9</mn><mo>.</mo><mn>81</mn></mtd></mtr><mtr><mtd><mi>e1</mi><mo>=</mo><mfenced close="|" open="|"><mrow><mi>g</mi><mo>-</mo><mi>g1</mi></mrow></mfenced></mtd></mtr><mtr><mtd><mi>e2</mi><mo>=</mo><mfrac><mi>e1</mi><mi>g</mi></mfrac></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>a</mi><mo>=</mo><mi>mil</mi><mo>·</mo><mi>lèsims</mi></mrow><mtable><mtr><mtd><mi>g1</mi><mo>=</mo><mn>9</mn><mo>.</mo><mn>807</mn></mtd></mtr><mtr><mtd><mi>e1</mi><mo>=</mo><mfenced close="|" open="|"><mrow><mi>g</mi><mo>-</mo><mi>g1</mi></mrow></mfenced></mtd></mtr><mtr><mtd><mi>e2</mi><mo>=</mo><mfrac><mi>e1</mi><mi>g</mi></mfrac></mtd></mtr></mtable><mtable><mtr><mtd><mi>g1</mi><mo>=</mo><mn>9</mn><mo>.</mo><mn>8067</mn></mtd></mtr><mtr><mtd><mi>e1</mi><mo>=</mo><mfenced close="|" open="|"><mrow><mi>g</mi><mo>-</mo><mi>g1</mi></mrow></mfenced></mtd></mtr><mtr><mtd><mi>e2</mi><mo>=</mo><mfrac><mi>e1</mi><mi>g</mi></mfrac></mtd></mtr></mtable></apply></apply></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>10000000</mn><mo>*</mo><mi>e1</mi></mrow></mfenced></mrow><mn>10000000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol2</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>10000000</mn><mo>*</mo><mi>e2</mi></mrow></mfenced></mrow><mn>10000000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><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"><mn>9.8067</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>deumil</mi><mo>*</mo><mi>lèsims</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>,</mo><mi>sol1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>5.</mn><mo>*</mo><msup><mn>10</mn><mrow><mo>-</mo><mn>5</mn></mrow></msup><mo>,</mo><mn>5.</mn><mo>*</mo><msup><mn>10</mn><mrow><mo>-</mo><mn>5</mn></mrow></msup></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi><mo>,</mo><mi>sol2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>5.0986</mn><mo>*</mo><msup><mn>10</mn><mrow><mo>-</mo><mn>6</mn></mrow></msup><mo>,</mo><mn>5.1</mn><mo>*</mo><msup><mn>10</mn><mrow><mo>-</mo><mn>6</mn></mrow></msup></math></output></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 type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi mathvariant="normal">e</mi><mi>r</mi><mi>r</mi><mi>o</mi><mi>r</mi><mo> </mo><mi>a</mi><mi>b</mi><mi>s</mi><mi>o</mi><mi>l</mi><mi>u</mi><mi>t</mi><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn><mspace linebreak="newline"/><mi mathvariant="normal">e</mi><mi>r</mi><mi>r</mi><mi>o</mi><mi>r</mi><mo> </mo><mi>r</mi><mi mathvariant="normal">e</mi><mi>l</mi><mi>a</mi><mi>t</mi><mi mathvariant="normal">i</mi><mi>u</mi><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">10</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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="inputCompound">true</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Si arrodonim als #a, l'arrodoniment de g és #g1;

l'error absolut és el valor absolut de #g – #g1

i per trobar l'error relatiu es divideix l'error absolut per #g.

]]> 4.01.2.65 Determinar valor a partir EA i ER Si, aproximant un nombre, l'error absolut és de #e1 i l'error relatiu és de #e2, quin és el valor d'aquest nombre?

Arrodoneix als centèsims

]]> 1.0000000 1.0000000 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>sol</mi><mo>=</mo><mfrac><mrow><mi>aleatori</mi><mfenced><mrow><mn>1001</mn><mo>,</mo><mn>9999</mn></mrow></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mrow><mn>100</mn></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>arrodoneix</mi><mo>(</mo><mi>sol</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mfenced close="|" open="|"><mrow><mi>sol</mi><mo>-</mo><mi>a</mi></mrow></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi><mo>=</mo><mfrac><mi>e1</mi><mi>sol</mi></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mfrac><mi>e1</mi><mi>e2</mi></mfrac></math></input></command></group></library><group><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"><mn>94.53</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>95</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>0.47</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>0.004972</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>94.53</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="precision">8</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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 N és el nombre, «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msub mathcolor=¨#007F00¨»«mi mathvariant=¨bold-italic¨ mathcolor=¨#007F00¨»E«/mi»«mi mathvariant=¨bold¨»R«/mi»«/msub»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mfrac mathcolor=¨#007F00¨»«msub»«mi mathvariant=¨bold¨»E«/mi»«mi mathvariant=¨bold¨»A«/mi»«/msub»«mi mathvariant=¨bold¨»N«/mi»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»§#8658;«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#007F00¨»N«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#007F00¨»=«/mo»«mfrac mathcolor=¨#007F00¨»«msub»«mi mathvariant=¨bold¨»E«/mi»«mi mathvariant=¨bold¨»A«/mi»«/msub»«msub»«mi mathvariant=¨bold¨»E«/mi»«mi mathvariant=¨bold¨»R«/mi»«/msub»«/mfrac»«/math»

]]> 4.01.2.80 TEORIA: Notació científica

Notació científica

Es tracta d'escriure el nombre així: a,b x 10ⁿ

351 000 : 3,51·10⁵; 0,0426 = 4,26 · 10^-2

a= la primera xifra no nul·la.

b=és la resta del nombre que volem escriure en notació científica.

n=La quantitat de vegades que la coma s'ha desplaçat des de les unitats. Positiu si és cap a l'esquerra, negatiu si és cap a la dreta.

A la calculadora, es pot triar treballar sempre amb notació científica: Mode→SCI.

L'exponent del 10 s'escriu amb la tecla EXP

			{#1}
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»n«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»=«/mo»«/mrow»«/mstyle»«/math»	{#2}	· 10
			{#3}
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»n«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»2«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»=«/mo»«/mrow»«/mstyle»«/math»	{#4}	· 10
			{#5}
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»n«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»3«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»=«/mo»«/mrow»«/mstyle»«/math»	{#6}	· 10
			{#7}
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»n«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»4«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»=«/mo»«/mrow»«/mstyle»«/math»	{#8}	· 10

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definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>e1</mi><mo>=</mo><mn>4</mn></mrow><mtable><mtr><mtd><mi>n1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>10001</mn><mo>,</mo><mn>99999</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c1</mi><mo>=</mo><mfrac><mi>n1</mi><mn>10000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable><apply><csymbol 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definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>e4</mi><mo>=</mo><mn>4</mn></mrow><mtable><mtr><mtd><mi>n4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>10001</mn><mo>,</mo><mn>99999</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c4</mi><mo>=</mo><mfrac><mi>n4</mi><mn>10000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>e4</mi><mo>=</mo><mo>-</mo><mn>2</mn></mrow><mtable><mtr><mtd><mi>c4</mi><mo>=</mo><mfrac><mrow><mi>aleatori</mi><mo>(</mo><mn>201</mn><mo>,</mo><mn>999</mn><mo>)</mo></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>n4</mi><mo>=</mo><mfrac><mi>c4</mi><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable><mtable><mtr><mtd><mi>c4</mi><mo>=</mo><mfrac><mrow><mi>aleatori</mi><mo>(</mo><mn>1001</mn><mo>,</mo><mn>9999</mn><mo>)</mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>n4</mi><mo>=</mo><mfrac><mi>c4</mi><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable></apply></apply></apply></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n1</mi><mo>,</mo><mi>c1</mi><mo>,</mo><mi>e1</mi><mo>,</mo><mo> </mo><mi>k1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2995</mn><mo>,</mo><mn>2.995</mn><mo>,</mo><mn>3</mn><mo>,</mo><mn>2995.</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n2</mi><mo>,</mo><mi>c2</mi><mo>,</mo><mi>e2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>46305</mn><mo>,</mo><mn>4.6305</mn><mo>,</mo><mn>4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n3</mi><mo>,</mo><mi>c3</mi><mo>,</mo><mi>e3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>22873</mn><mo>,</mo><mn>2.2873</mn><mo>,</mo><mn>4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n4</mi><mo>,</mo><mi>c4</mi><mo>,</mo><mi>e4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.002897</mn><mo>,</mo><mn>2.897</mn><mo>,</mo><mo>-</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><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/><assertion name="check_scientific_notation"/></assertions><options><option name="precision">10</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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> 4.01.2.81 Notació científica a decimal(a sup1) Escriviu el nombre decimal que correspon a: #a · 10^#b

]]> 1.0000000 0.5000000 0 0 #r_13 <question><wirisCasSession><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>c_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</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>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mfenced close="&verbar;" open="&verbar;"><mi>b</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>c_1</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>c_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>c_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>*</mo><mi>c_4</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>0001</mn><mo>*</mo><mi>c_5</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_13</mi><mo>=</mo><msup><mn>10</mn><mi>b</mi></msup><mo>*</mo><mi>a</mi></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>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4.7796</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"><mn>477.96</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">#r_13</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> Cal moure la coma #b_1 posicions cap a la dreta.

]]> 4.01.2.82 Notació científica a decimal_2(a sup1) Escriviu el nombre decimal que correspon a: #a · 10^#b

]]> 4.01.2.83 Notació científica a decimal_3(a sup1) Escriviu el nombre decimal que correspon a: #a · 10^#b

]]> 4.01.2.84 Notació científica a decimal(a inf1) Escriviu el nombre decimal que correspon a: #a · 10^#b

La resposta s'escriu amb punt i no amb coma.

]]> 1.0000000 0.5000000 0 0 #r_13 <question><wirisCasSession><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>c_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</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>4</mn><mo>)</mo><mo>*</mo><mo>-</mo><mn>1</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mfenced close="&verbar;" open="&verbar;"><mi>b</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>c_1</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>c_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>c_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>*</mo><mi>c_4</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>0001</mn><mo>*</mo><mi>c_5</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_13</mi><mo>=</mo><msup><mn>10</mn><mi>b</mi></msup><mo>*</mo><mi>a</mi></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>b</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>b_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2.8757</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_13</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0028757</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">#r_13</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> Cal moure la coma #b_1 posicions cap a l'esquerra.

]]> 4.01.2.85 Notació científica a decimal(a inf1)_2 Escriviu el nombre decimal que correspon a: #a · 10^#b

La resposta s'escriu amb punt i no amb coma.

]]> 1.0000000 0.5000000 0 0 #r_13 <question><wirisCasSession><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>c_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</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>4</mn><mo>)</mo><mo>*</mo><mo>-</mo><mn>1</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mfenced close="&verbar;" open="&verbar;"><mi>b</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>c_1</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>c_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>c_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>*</mo><mi>c_4</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>0001</mn><mo>*</mo><mi>c_5</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_13</mi><mo>=</mo><msup><mn>10</mn><mi>b</mi></msup><mo>*</mo><mi>a</mi></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>b</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>b_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2.8757</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_13</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0028757</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">#r_13</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> Cal moure la coma #b_1 posicions cap a l'esquerra.

]]> 4.01.2.86 Notació científica a decimal(a inf1)_3 Escriviu el nombre decimal que correspon a: #a · 10^#b

La resposta s'escriu amb punt i no amb coma.

]]> 1.0000000 0.5000000 0 0 #r_13 <question><wirisCasSession><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>c_1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>4</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_3</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c_5</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>9</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>4</mn><mo>)</mo><mo>*</mo><mo>-</mo><mn>1</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi><mo>=</mo><mfenced close="&verbar;" open="&verbar;"><mi>b</mi></mfenced></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>c_1</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>1</mn><mo>*</mo><mi>c_2</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>c_3</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>001</mn><mo>*</mo><mi>c_4</mi><mo>+</mo><mn>0</mn><mo>.</mo><mn>0001</mn><mo>*</mo><mi>c_5</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_13</mi><mo>=</mo><msup><mn>10</mn><mi>b</mi></msup><mo>*</mo><mi>a</mi></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>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>4.7668</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r_13</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.00047668</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">#r_13</correctAnswer></correctAnswers><localData><data name="inputField">textField</data></localData></question> Cal moure la coma #b_1 posicions cap a l'esquerra.

]]> 4.01.2.91 DeNotacióCientífica a Decimal Escriu els nombres en notació decimal:


«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»c«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»1«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#183;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«msup mathcolor=¨#00007F¨»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»10«/mn»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/msup»«/mrow»«/mstyle»«/math»	={#1}

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»c«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»2«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#183;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«msup mathcolor=¨#00007F¨»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»10«/mn»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mn mathvariant=¨bold¨»2«/mn»«/mrow»«/msup»«/mrow»«/mstyle»«/math»	={#2}

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»c«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»3«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#183;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«msup mathcolor=¨#00007F¨»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»10«/mn»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mn mathvariant=¨bold¨»3«/mn»«/mrow»«/msup»«/mrow»«/mstyle»«/math»	={#3}

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»c«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»4«/mn»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#183;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«msup mathcolor=¨#00007F¨»«mn mathvariant=¨bold¨ mathcolor=¨#00007F¨»10«/mn»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»e«/mi»«mn mathvariant=¨bold¨»4«/mn»«/mrow»«/msup»«/mrow»«/mstyle»«/math»	={#4}

]]> 4.0000000 0.5000000 0 <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>e1</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mn>3</mn><mo>,</mo><mn>4</mn><mo>,</mo><mo>-</mo><mn>2</mn><mo>,</mo><mo>-</mo><mn>3</mn></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>e1</mi><mo>=</mo><mn>3</mn></mrow><mtable><mtr><mtd><mi>n1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1001</mn><mo>,</mo><mn>9999</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c1</mi><mo>=</mo><mfrac><mi>n1</mi><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>e1</mi><mo>=</mo><mn>4</mn></mrow><mtable><mtr><mtd><mi>n1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>10001</mn><mo>,</mo><mn>99999</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c1</mi><mo>=</mo><mfrac><mi>n1</mi><mn>10000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>e1</mi><mo>=</mo><mo>-</mo><mn>2</mn></mrow><mtable><mtr><mtd><mi>c1</mi><mo>=</mo><mfrac><mrow><mi>aleatori</mi><mo>(</mo><mn>201</mn><mo>,</mo><mn>999</mn><mo>)</mo></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>n1</mi><mo>=</mo><mfrac><mi>c1</mi><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable><mtable><mtr><mtd><mi>c1</mi><mo>=</mo><mfrac><mrow><mi>aleatori</mi><mo>(</mo><mn>1001</mn><mo>,</mo><mn>9999</mn><mo>)</mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>n1</mi><mo>=</mo><mfrac><mi>c1</mi><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable></apply></apply></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e2</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mn>3</mn><mo>,</mo><mn>4</mn><mo>,</mo><mo>-</mo><mn>2</mn><mo>,</mo><mo>-</mo><mn>3</mn></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>e2</mi><mo>=</mo><mn>3</mn></mrow><mtable><mtr><mtd><mi>n2</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>1001</mn><mo>,</mo><mn>9999</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c2</mi><mo>=</mo><mfrac><mi>n2</mi><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable><apply><csymbol 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definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>e2</mi><mo>=</mo><mo>-</mo><mn>2</mn></mrow><mtable><mtr><mtd><mi>c2</mi><mo>=</mo><mfrac><mrow><mi>aleatori</mi><mo>(</mo><mn>201</mn><mo>,</mo><mn>999</mn><mo>)</mo></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>n2</mi><mo>=</mo><mfrac><mi>c2</mi><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable><mtable><mtr><mtd><mi>c2</mi><mo>=</mo><mfrac><mrow><mi>aleatori</mi><mo>(</mo><mn>1001</mn><mo>,</mo><mn>9999</mn><mo>)</mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>n2</mi><mo>=</mo><mfrac><mi>c2</mi><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable></apply></apply></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e3</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable 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definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>e4</mi><mo>=</mo><mn>4</mn></mrow><mtable><mtr><mtd><mi>n4</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>10001</mn><mo>,</mo><mn>99999</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c4</mi><mo>=</mo><mfrac><mi>n4</mi><mn>10000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>e4</mi><mo>=</mo><mo>-</mo><mn>2</mn></mrow><mtable><mtr><mtd><mi>c4</mi><mo>=</mo><mfrac><mrow><mi>aleatori</mi><mo>(</mo><mn>201</mn><mo>,</mo><mn>999</mn><mo>)</mo></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>n4</mi><mo>=</mo><mfrac><mi>c4</mi><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable><mtable><mtr><mtd><mi>c4</mi><mo>=</mo><mfrac><mrow><mi>aleatori</mi><mo>(</mo><mn>1001</mn><mo>,</mo><mn>9999</mn><mo>)</mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>n4</mi><mo>=</mo><mfrac><mi>c4</mi><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr></mtable></apply></apply></apply></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n1</mi><mo>,</mo><mi>c1</mi><mo>,</mo><mi>e1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0955</mn><mo>,</mo><mn>9.55</mn><mo>,</mo><mo>-</mo><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n2</mi><mo>,</mo><mi>c2</mi><mo>,</mo><mi>e2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.002104</mn><mo>,</mo><mn>2.104</mn><mo>,</mo><mo>-</mo><mn>3</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n3</mi><mo>,</mo><mi>c3</mi><mo>,</mo><mi>e3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.0608</mn><mo>,</mo><mn>6.08</mn><mo>,</mo><mo>-</mo><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>n4</mi><mo>,</mo><mi>c4</mi><mo>,</mo><mi>e4</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>71631</mn><mo>,</mo><mn>7.1631</mn><mo>,</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><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">10</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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> 4t ESO/4.01 NOMBRES/4.01.3 Nombres irracionals 4.01.3.10 TEORIA: Nombres irracionals

Nombres irracionals
Un nombre irracional no es pot expressar com a fracció; té infinits decimals no periòdics. La unió del conjunt dels nombres racionals i del conjunt dels nombres irracionals constitueix el conjunt dels nombres reals ℝ

]]> 0.0000000 0.0000000 0 4.01.3.11 Distingir racionals i irracionals El nombre:

113,232 121 212 ... és {1:MULTICHOICE:irracional ~=racional}

23,511 512 513 514 ... és {1:MULTICHOICE:racional ~=irracional}

3,224 321 213 121 312 131 ... és {1:MULTICHOICE:irracional ~=racional}

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»3«/mn»«mo»*«/mo»«mi»§#960;«/mi»«mo»§nbsp;«/mo»«mo»-«/mo»«mo»§nbsp;«/mo»«mn»4«/mn»«/math» és {1:MULTICHOICE:racional ~=irracional}

]]> Cal fixar-se en si és periòdic o no.

]]> 0.3333333 0 4.01.3.20 Calculadora irracionals Calculadora amb irracionals calculadora R

Funciona igual que amb racionals.

Per les arrels tenim les tecles √, shift x³, shift ^, «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mroot mathcolor=¨#FF0000¨»«mrow/»«mo mathvariant=¨bold¨»§#9600;«/mo»«/mroot»«/math»

Per escriure el nombre π, cal teclejar shift i EXP.

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 0.0000000 0.0000000 0 4.01.3.21 Arrel quadrada Calcula l'arrel cúbica de #a als centèsims

]]> 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><mrow><mi>a</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>11</mn><mo>,</mo><mn>999</mn></mrow></mfenced></mrow><mrow><msqrt><mi>a</mi></msqrt><mo>∉</mo><rationals/></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>100</mn><mo>*</mo><mroot><mi>a</mi><mn>3</mn></mroot></mrow></mfenced></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>21</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"><mn>2.76</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="precision">6</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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 fa amb la calculadora amb la tecla «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msqrt mathcolor=¨#007F00¨/»«/math»

i s'arrodoneix

]]> 4.01.3.21 Distingir racionals i irracionals El nombre:

113,232 121 212 ... és {1:MULTICHOICE:irracional ~=racional}

23,511 512 513 514 ... és {1:MULTICHOICE:racional ~=irracional}

3,224 321 213 121 312 131 ... és {1:MULTICHOICE:irracional ~=racional}

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»3«/mn»«mo»*«/mo»«mi»§#960;«/mi»«mo»§nbsp;«/mo»«mo»-«/mo»«mo»§nbsp;«/mo»«mn»4«/mn»«/math» és {1:MULTICHOICE:racional ~=irracional}

]]> Cal fixar-se en si és periòdic o no.

]]> 0.3333333 0 4.01.3.22 Arrel cúbica Calcula l'arrel cúbica de #a als mil·lèsims

]]> 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><mrow><mi>a</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>11</mn><mo>,</mo><mn>999</mn></mrow></mfenced></mrow><mrow><mroot><mi>a</mi><mn>3</mn></mroot><mo>∉</mo><rationals/></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>1000</mn><mo>*</mo><mroot><mi>a</mi><mn>3</mn></mroot></mrow></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mrow><mn>1000</mn></mfrac></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>352</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"><mn>7.061</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="precision">6</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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 fa amb la calculadora:

amb la tecla «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mroot mathcolor=¨#007F00¨»«mrow/»«mn mathvariant=¨bold¨»3«/mn»«/mroot»«/math»
amb les tecles shift, ^, 3

i s'arrodoneix

]]> 4.01.3.23 Arrel d'índex qualsevol Calcula l'arrel d'index #i de #a als deumil·lèsims

]]> 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>a</mi><mo>=</mo><mi>aleatori</mi><mfenced><mrow><mn>11</mn><mo>,</mo><mn>999</mn></mrow></mfenced></mtd></mtr><mtr><mtd><mi>i</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>4</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr></mtable><mrow><mroot><mi>a</mi><mi>i</mi></mroot><mo>∉</mo><rationals/></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>10000</mn><mo>*</mo><mroot><mi>a</mi><mi>i</mi></mroot></mrow></mfenced><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mrow><mn>10000</mn></mfrac></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>155</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>i</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>9</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"><mn>1.7513</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="precision">6</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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 fa amb la calculadora:

amb la tecla «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mroot mathcolor=¨#007F00¨»«mrow/»«mo»§#9600;«/mo»«/mroot»«/math»: s'escriu #i «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mroot mathcolor=¨#007F00¨»«mrow/»«mo»§#9600;«/mo»«/mroot»«/math»#a
amb les tecles shift, ^, #i: s'escriu #a shift ^ #i

i s'arrodoneix

]]> 4.01.3.31 CàlculsIrracionals ÀreaCercle Quina és l'àrea d'un cercle de #a cm de diàmetre? Arrodoniu als mil·lèsims.

Format de la resposta: el nombre arrodonit (amb punt i no coma) i sense unitats de longitud.

]]> 4.01.3.32 CàlculsIrracionals RadiCercle Quin és el radi enter d'una circumferència de #a cm de perímetre?

Format de la resposta: nombre enter sense unitats de longitud.

]]> 4.01.3.33 CàlculsIrracionals DiagonalQuadrat Quant mesura la diagonal d'un quadrat de costat #a?

Format de la resposta: arrel simplificada

Com que la diagonal és la hipotenusa del triangle rectangle, cal aplicar el teorema de Pitàgores «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced mathcolor=¨#007F00¨»«mrow»«mi mathvariant=¨bold¨»a«/mi»«mo mathvariant=¨bold¨»=«/mo»«msqrt»«msup»«mi mathvariant=¨bold¨»b«/mi»«mn mathvariant=¨bold¨»2«/mn»«/msup»«mo mathvariant=¨bold¨»+«/mo»«msup»«mi mathvariant=¨bold¨»c«/mi»«mn mathvariant=¨bold¨»2«/mn»«/msup»«/msqrt»«/mrow»«/mfenced»«/math»; els catets b i c són tots dos iguals a #a.

]]> Es fa sense problemes amb la calculadora. Només cal arrodonir, si s'escau!

]]> 1.0000000 0.5000000 0 0 0 abc 1 sqrt({a}) 0.01 2 1 2 0 0.1000000 3 0 private a calculated uniform 11 999 0 20 1 2.4 2 136 3 270 4 354 5 774 6 670 7 643 8 56 9 852 10 962 11 514 12 600 13 630 14 424 15 767 16 519 17 883 18 543 19 381 20 479 20 4.01.3.34 CàlculsIrracionals Perímetre rectangle camp

Volem tancar un camp rectangular de «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msqrt mathcolor=¨#0000FF¨»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«/msqrt»«/math» m de llarg i «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msqrt mathcolor=¨#0000FF¨»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/msqrt»«/math» m d'ample. Quant mesura, arrodonida als centímetres, la tanca?

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

]]> 1.0000000 0.5000000 0 0 #r <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><mi>aleatori</mi><mo>(</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mn>17</mn><mo>,</mo><mn>19</mn><mo>,</mo><mn>21</mn><mo>,</mo><mn>22</mn><mo>,</mo><mn>23</mn><mo>,</mo><mn>26</mn><mo>,</mo><mn>29</mn></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mo> </mo><mi>aleatori</mi><mo>(</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mn>3</mn><mo>,</mo><mn>5</mn><mo>,</mo><mn>7</mn><mo>,</mo><mn>11</mn><mo>,</mo><mn>13</mn><mo>,</mo><mn>14</mn><mo>,</mo><mn>15</mn></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p</mi><mo>=</mo><mn>2</mn><mo>*</mo><msqrt><mi>a</mi></msqrt><mo>+</mo><mn>2</mn><mo>*</mo><msqrt><mi>b</mi></msqrt></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>100</mn><mo>*</mo><mo>(</mo><mn>2</mn><mo>*</mo><msqrt><mi>a</mi></msqrt><mo>+</mo><mn>2</mn><mo>*</mo><msqrt><mi>b</mi></msqrt><mo>)</mo></mrow></mfenced></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>29</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>7</mn></math></output></command><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>2</mn><mo>*</mo><msqrt><mn>7</mn></msqrt><mo>+</mo><mn>2</mn><mo>*</mo><msqrt><mn>29</mn></msqrt></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>16.06</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"><mo>#</mo><mi>r</mi></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">8</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question> Cal calcular el perímetre (és la suma dels 4 costats) i arrodonir

]]> 4.01.3.35 Calcul d'arrels amb decimals_3 Calculeu l'arrel de {a} als centèsims.

Poseu un punt en lloc de la coma.

]]> Es fa sense problemes amb la calculadora. Només cal arrodonir, si s'escau!

Quant mesura l'altura d'un triangle equilàter de #a hm de costat?

Format de la resposta: arrodonida als deu mil·lèsims.

]]> 4.01.3.36 Càlculs amb irracionals: apotema pentagon

Quant mesura l'apotema d'un pentàgon de #a m de costat i de radi #r?

Format de la resposta: arrodonida als mil·lèsims.

]]> 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1.0000000 0.5000000 0 0 #s <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><mi>aleatori</mi><mo>(</mo><mn>3</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r1</mi><mo>=</mo><mfrac><mrow><mi>a</mi><mo>*</mo><mi>sin</mi><mo>(</mo><mn>54</mn><csymbol definitionURL="http://.../units/degree/angular">°</csymbol><mo>)</mo></mrow><mrow><mi>sin</mi><mo>(</mo><mn>72</mn><csymbol definitionURL="http://.../units/degree/angular">°</csymbol><mo>)</mo></mrow></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>10</mn><mo>*</mo><mi>r1</mi></mrow></mfenced></mrow><mn>10</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>h</mi><mo>=</mo><msqrt><mrow><msup><mi>r</mi><mn>2</mn></msup><mo>-</mo><msup><mfenced><mfrac><mi>a</mi><mn>2</mn></mfrac></mfenced><mn>2</mn></msup></mrow></msqrt></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>1000</mn><mo>*</mo><mi>h</mi></mrow></mfenced></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>7</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>6.</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"><mn>4.873</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"><mo>#</mo><mi>s</mi></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">9</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> Cal aplicar el teorema de Pitàgores.

]]> 4t ESO/4.01 NOMBRES/4.01.4 Els nombres reals 4.01.4.10 TEORIA: Els nombres reals

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 0.0000000 0.0000000 0 4.01.4.21 Calcul: operacions amb arrels Calcula el resultat de l'expressió
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»a«/mi»«msqrt mathcolor=¨#00007F¨»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/msqrt»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mfenced mathcolor=¨#00007F¨»«mrow»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/msqrt»«mo mathvariant=¨bold¨»-«/mo»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»c«/mi»«/msqrt»«/mrow»«/mfenced»«/mstyle»«/math»
als mil·lèsims.

Poseu un punt en lloc de la coma.

]]> 1.0000000 0.5000000 0 0 #r <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>9</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>11</mn><mo>,</mo><mn>19</mn><mo>)</mo></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>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi><mo>=</mo><mo>"</mo><mi>a</mi><mo>*</mo><msqrt><mi>b</mi></msqrt><mo>"</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi><mo>=</mo><mo>"</mo><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>-</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced><mo>"</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_1</mi><mo>=</mo><msqrt><mi>b</mi></msqrt><mo>-</mo><msqrt><mi>c</mi></msqrt></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p_2</mi><mo>=</mo><mi>a</mi><mo>*</mo><msqrt><mi>b</mi></msqrt></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>1000</mn><mo>*</mo><mfenced><mrow><mi>a</mi><mo>*</mo><msqrt><mi>b</mi></msqrt><mo>·</mo><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>-</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced></mrow></mfenced><mo>)</mo></mrow><mn>1000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>7</mn><mo>,</mo><mn>15</mn><mo>,</mo><mn>4</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>a</ms><mo>*</mo><msqrt><mi>b</mi></msqrt></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>-</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced></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>50.778</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"><mo>#</mo><mi>r</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">10</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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> Empreu la calculadora sense eliminar decimals.
Arrodoniu als mil·lèsims = 3 xifres després del punt.

]]> 4.01.4.22 Calcul: operacions amb arrels Calcula el resultat de l'expressió
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»a«/mi»«msqrt mathcolor=¨#00007F¨»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/msqrt»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mfenced mathcolor=¨#00007F¨»«mrow»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/msqrt»«mo mathvariant=¨bold¨»+«/mo»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»c«/mi»«/msqrt»«/mrow»«/mfenced»«/mstyle»«/math»

als centèsims.

Posa un punt en lloc de la coma.

]]>

]]> 1.0000000 0.5000000 0 0 #r <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>9</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>11</mn><mo>,</mo><mn>19</mn><mo>)</mo></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>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi><mo>=</mo><mo>"</mo><mi>a</mi><mo>*</mo><msqrt><mi>b</mi></msqrt><mo>"</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi><mo>=</mo><mo>"</mo><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>+</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced><mo>"</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>100</mn><mo>*</mo><mfenced><mrow><mi>a</mi><mo>*</mo><msqrt><mi>b</mi></msqrt><mo>·</mo><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>+</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced></mrow></mfenced></mrow></mfenced></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>5</mn><mo>,</mo><mn>16</mn><mo>,</mo><mn>6</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>a</ms><mo>*</mo><msqrt><mi>b</mi></msqrt></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>+</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced></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>128.99</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"><mo>#</mo><mi>r</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">9</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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> 4.01.4.23 Calcul: operacions amb arrels Calcula el resultat de l'expressió
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mfenced mathcolor=¨#00007F¨»«mrow»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«/msqrt»«mo mathvariant=¨bold¨»+«/mo»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/msqrt»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mfenced mathcolor=¨#00007F¨»«mrow»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»a«/mi»«/msqrt»«mo mathvariant=¨bold¨»-«/mo»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/msqrt»«/mrow»«/mfenced»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»+«/mo»«msup mathcolor=¨#00007F¨»«mfenced mathcolor=¨#00007F¨»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»c«/mi»«/msqrt»«/mfenced»«mn mathvariant=¨bold¨»2«/mn»«/msup»«/mrow»«/mstyle»«/math»

als centèsims.

Posa un punt en lloc de la coma.

]]>

]]> 1.0000000 0.5000000 0 0 #r <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>9</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>11</mn><mo>,</mo><mn>19</mn><mo>)</mo></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>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi><mo>=</mo><mo>"</mo><mi>a</mi><mo>*</mo><msqrt><mi>b</mi></msqrt><mo>"</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi><mo>=</mo><mo>"</mo><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>+</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced><mo>"</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mfenced><mrow><mn>100</mn><mo>*</mo><mfenced><mrow><mfenced><mrow><msqrt><mi>a</mi></msqrt><mo>+</mo><msqrt><mi>b</mi></msqrt></mrow></mfenced><mo>·</mo><mfenced><mrow><msqrt><mi>a</mi></msqrt><mo>-</mo><msqrt><mi>b</mi></msqrt></mrow></mfenced><mo>+</mo><mi>c</mi></mrow></mfenced></mrow></mfenced></mrow><mn>100</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>3</mn><mo>,</mo><mn>11</mn><mo>,</mo><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>a</ms><mo>*</mo><msqrt><mi>b</mi></msqrt></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>+</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced></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"><mo>-</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>#r</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">9</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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> 4.01.4.23 Calcul: operacions amb arrels_ Calcula
«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#00007F¨»a«/mi»«msqrt mathcolor=¨#00007F¨»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/msqrt»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#00007F¨»§#160;«/mo»«msup mathcolor=¨#00007F¨»«mfenced mathcolor=¨#00007F¨»«mrow»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»b«/mi»«/msqrt»«mo mathvariant=¨bold¨»+«/mo»«msqrt»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»c«/mi»«/msqrt»«/mrow»«/mfenced»«mn mathvariant=¨bold¨»2«/mn»«/msup»«/mrow»«/mstyle»«/math»
als deu mil·lèsims.

Posa un punt en lloc de la coma.

]]> 1.0000000 0.5000000 0 0 #r <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>9</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>11</mn><mo>,</mo><mn>19</mn><mo>)</mo></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>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi><mo>=</mo><mo>"</mo><mi>a</mi><mo>*</mo><msqrt><mi>b</mi></msqrt><mo>"</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi><mo>=</mo><mo>"</mo><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>-</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced><mo>"</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>r</mi><mo>=</mo><mfrac><mrow><mi>arrodoneix</mi><mo>(</mo><mn>10000</mn><mo>*</mo><mfenced><mrow><mi>a</mi><mo>*</mo><msqrt><mi>b</mi></msqrt><mo>·</mo><msup><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>+</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced><mn>2</mn></msup></mrow></mfenced><mo>)</mo></mrow><mn>10000</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></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></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>6</mn><mo>,</mo><mn>17</mn><mo>,</mo><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><ms>a</ms><mo>*</mo><msqrt><mi>b</mi></msqrt></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced><mrow><msqrt><mi>b</mi></msqrt><mo>-</mo><msqrt><mi>c</mi></msqrt></mrow></mfenced></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>758.53</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#r</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="precision">9</option><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</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> Empreu la calculadora sense eliminar decimals.
Deu mil·lèsims = 4 xifres després del punt.

]]> 4.01.4.50 TEORIA: Intervals INTERVALS Vores

Obertes () si el nombre no està inclòs: (3 correspon a 3<x

Tancades [ ] si el nombre està inclòs: [3 correspon a 3≤x

Intervals finits

Són tots els nombres compresos entre dos nombres:

(-5,-1] correspon a -5 < x ≤ 1

Intervals infinits

Son tots els nombres més grans (o més petits) que un nombre):

(-∞,4) correspon a x < 4; [-2, +∞) correspon a -2 ≤ x

]]> 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0.0000000 0.0000000 0 4.01.4.51 Tradueix interval tancat a inequació Escriu en forma d'inequació l'interval: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»[«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#000066¨»a«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»,«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#000066¨»b«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»]«/mo»«/mstyle»«/math»

]]> 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><mo>-</mo><mn>25</mn><mo>,</mo><mn>25</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><mo>-</mo><mn>25</mn><mo>,</mo><mn>25</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><mi>a</mi><mo><</mo><mi>b</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>a</mi><mo>⩽</mo><mi>x</mi><mo>⩽</mo><mi>b</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>,</mo><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>22</mn><mo>,</mo><mn>17</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"><mo>-</mo><mn>22</mn><mo>⩽</mo><mi>x</mi><mo>⩽</mo><mn>17</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> Com que les vores són tancades, cal posar més gran/més petit o IGUAL.

]]> 4.01.4.52 Tradueix semiobert tancat a inequació Escriu en forma d'inequació l'interval: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»[«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#000066¨»a«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»,«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#000066¨»b«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»)«/mo»«/mstyle»«/math»

]]> 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><mo>-</mo><mn>25</mn><mo>,</mo><mn>25</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><mo>-</mo><mn>25</mn><mo>,</mo><mn>25</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><mi>a</mi><mo><</mo><mi>b</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>a</mi><mo>⩽</mo><mi>x</mi><mo><</mo><mi>b</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>,</mo><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn><mo>,</mo><mn>16</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"><mn>2</mn><mo>⩽</mo><mi>x</mi><mo><</mo><mn>16</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> Com que la vora de #a és tancada, s'escriu #a ≤

Com que la vora de #b és oberta, s'escriu <#b

]]> 4.01.4.53 Tradueix semiobert tancat a inequació_2 Escriu en forma d'inequació l'interval: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»(«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#000066¨»a«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»,«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#000066¨»b«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»]«/mo»«/mstyle»«/math»

]]> 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><mo>-</mo><mn>25</mn><mo>,</mo><mn>25</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><mo>-</mo><mn>25</mn><mo>,</mo><mn>25</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><mi>a</mi><mo><</mo><mi>b</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>a</mi><mo><</mo><mi>x</mi><mo>⩽</mo><mi>b</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>,</mo><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>14</mn><mo>,</mo><mn>3</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"><mo>-</mo><mn>14</mn><mo><</mo><mi>x</mi><mo>⩽</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="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> Com que la vora de #a és oberta, s'escriu #a<

Com que la vora de #b és tancada, s'escriu ≤ #b

]]> 4.01.4.61 Tradueix interval - infinit semiobert a inequació Escriu en forma d'inequació l'interval: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»(«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»-«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»§#8734;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»,«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#000066¨»b«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»]«/mo»«/mstyle»«/math»

]]> 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><mo>-</mo><mn>25</mn><mo>,</mo><mn>25</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><mo>-</mo><mn>25</mn><mo>,</mo><mn>25</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><mi>a</mi><mo><</mo><mi>b</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>x</mi><mo>⩽</mo><mi>b</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>,</mo><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>22</mn><mo>,</mo><mn>17</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"><mo>-</mo><mn>22</mn><mo>⩽</mo><mi>x</mi><mo>⩽</mo><mn>17</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> Com que la vora de #b és tancada, s'escriu x≤ #b perquè x pot ser igual a #b.

]]> 4.01.4.62 Tradueix interval + infinit obert a inequació Escriu en forma d'inequació l'interval: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»(«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#000066¨»a«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»,«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»+«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»§#8734;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#000066¨»)«/mo»«/mstyle»«/math»

]]> 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><mo>-</mo><mn>25</mn><mo>,</mo><mn>25</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><mo>-</mo><mn>25</mn><mo>,</mo><mn>25</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><mi>a</mi><mo><</mo><mi>b</mi></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi><mo>=</mo><mi>a</mi><mo><</mo><mi>x</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>,</mo><mi>b</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>-</mo><mn>5</mn><mo>,</mo><mn>22</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"><mo>-</mo><mn>5</mn><mo><</mo><mi>x</mi></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> Com que la vora de #a és oberta, s'escriu a<x perquè x no pot ser igual a #a.

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