4t ESO/4.04 EQUACIONS/4.04.1 Equació 1r grau/4.04.1.6 Problemes EG1 4.04.1.6.31Q Compres (llibre i pantalons)

La Sara es compra un llibre.

La seva germana es gasta el #m i #b € més per comprar-se uns pantalons.

Quant valia el llibre si la germana ha gastat #c €?

a) Escriu l'equació ax+b=c que correspon al problema

b) Quants euros valia el llibre?

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 Conclusió: "La cultura és més barata i dura més que uns pantalons"

]]> 1.0000000 0.5000000 0 0 Equació=#e1Preu (€)=#s1]]> <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>4</mn><mo>,</mo><mn>15</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>8</mn><mo>,</mo><mn>15</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>m</mi><mo>=</mo><mi>aleatori</mi><mfenced><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>doble</mi><mo>,</mo><mi>triple</mi><mo>,</mo><mi>quadruple</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>m</mi><mo>=</mo><mi>doble</mi></mrow><mrow><mi>a</mi><mo>=</mo><mn>2</mn></mrow><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>m</mi><mo>=</mo><mi>triple</mi></mrow><mrow><mi>a</mi><mo>=</mo><mn>3</mn></mrow><mrow><mi>a</mi><mo>=</mo><mn>4</mn></mrow></apply></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>s1</mi><mo>+</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e1</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi><mo>=</mo><mi>c</mi></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>E</mi><mi>q</mi><mi>u</mi><mi>a</mi><mi>c</mi><mi mathvariant="normal">i</mi><mi>ó</mi><mo>=</mo><mo>#</mo><mi mathvariant="normal">e</mi><mn>1</mn><mspace linebreak="newline"/><mi>P</mi><mi>r</mi><mi mathvariant="normal">e</mi><mi>u</mi><mo> </mo><mo>(</mo><mo>€</mo><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mn>1</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="inputCompound">true</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question>

x és el preu del llibre.

Si la germana es gasta el #m del seu preu, es gasta #a·x, i a més, es gasta #b euros.

La suma de les despeses ha de ser igual a #c €.

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