1MA 01. TRIGONOMETRIA/1MA.01.1 Raons 1MA.01.1.16Q TRectanglesSemblants Si l'altura d'una piràmide és de D =139 m,
i, a la mateixa hora, un pal de #A cm projecta una ombra de #B cm, quina és l'ombra de la piràmide en metres?

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1.0000000 0.5000000 0 0 #sol <question><wirisCasSession><![CDATA[<session lang="ca" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="ca">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">repeat</csymbol><mtable><mtr><mtd><mi>A</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>50</mn><mo>,</mo><mn>150</mn><mo>)</mo></mtd></mtr><mtr><mtd><mi>r</mi><mo>=</mo><mfrac><mrow><mi>aleatori</mi><mo>(</mo><mn>11</mn><mo>,</mo><mn>19</mn><mo>)</mo></mrow><mn>10</mn></mfrac><mo>*</mo><mn>1</mn><mo>.</mo><mn>0</mn></mtd></mtr><mtr><mtd><mi>B</mi><mo>=</mo><mi>A</mi><mo>*</mo><mi>r</mi></mtd></mtr><mtr><mtd><mi>D</mi><mo>=</mo><mn>139</mn></mtd></mtr><mtr><mtd><mi>C</mi><mo>=</mo><mi>D</mi><mo>*</mo><mi>r</mi></mtd></mtr><mtr><mtd><mi>r_1</mi><mo>=</mo><mfrac><mi>A</mi><mi>D</mi></mfrac></mtd></mtr><mtr><mtd><mi>r_2</mi><mo>=</mo><mfrac><mi>B</mi><mi>C</mi></mfrac></mtd></mtr><mtr><mtd/></mtr></mtable><mrow><mi>C</mi><mo>⩾</mo><mn>105</mn></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><mo>(</mo><mn>100</mn><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></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>116</mn><mo>,</mo><mn>208.8</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>250.2</mn></math></output></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-1)</option><option name="relative_tolerance">true</option><option name="precision">8</option><option name="times_operator">·</option><option name="implicit_times_operator">false</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> Primer calculem la raó #B/#A = #r que ens dona la proporció entre l'ombra d'un objecte qualsevol i l'objecte
Com que els triangles són semblants, la proporció entre l'ombra de la piràmide i la piràmide és la mateixa: C/#D = #r i permet calcular C.

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