4t ESO/4.04 EQUACIONS/4.04.3 Sistemes/4.04.3.4 Problemes Sistemes 4.04.4.3.41 Problema taronges i pomes Rebaixa %

	Si comprem #a kg de pomes i #b kg de taronges ens costen #e €. Si ens rebaixen les pomes un 10% i les taronges un 20%, paguem #f €. Quin és el preu de cada kg de pomes? I el de cada quilo de taronges?
Pomes (arrodonit als centèsims): {#1}€ Taronges (arrodonit als centèsims) : {#2}€

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 2.0000000 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</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>b</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>c</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>9</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>d</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>5</mn><mo>,</mo><mn>12</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>s_1</mi><mo>=</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>100</mn><mo>,</mo><mn>200</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>s_2</mi><mo>=</mo><mn>0</mn><mo>.</mo><mn>01</mn><mo>*</mo><mi>aleatori</mi><mo>(</mo><mn>50</mn><mo>,</mo><mn>90</mn><mo>)</mo></mtd></mtr></mtable><mrow><mi>a</mi><mo>*</mo><mi>d</mi><mo>-</mo><mi>c</mi><mo>*</mo><mi>b</mi><mo>≠</mo><mn>0</mn></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi><mo>=</mo><mi>a</mi><mo>*</mo><mi>s_1</mi><mo>+</mo><mi>b</mi><mo>*</mo><mi>s_2</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi><mo>=</mo><mi>a</mi><mo>*</mo><mn>0</mn><mo>.</mo><mn>9</mn><mo>*</mo><mi>s_1</mi><mo>+</mo><mi>b</mi><mo>*</mo><mn>0</mn><mo>.</mo><mn>8</mn><mo>*</mo><mi>s_2</mi></math></input></command></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mo>(</mo><mi>a</mi><mo>,</mo><mi>b</mi><mo>,</mo><mi>c</mi><mo>,</mo><mi>d</mi><mo>)</mo></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>8</mn><mo>,</mo><mn>10</mn><mo>,</mo><mn>5</mn><mo>,</mo><mn>9</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>e</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>17.58</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>15.312</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1.56</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>s_2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>0.51</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> Cal resoldre el sistema format per les equacions:
#a x + #b y = #e
#a * 0,9*x + #b * 0,8 * y = #f

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