1MA 02. RESOLUCIÓ DE TRIANGLES/1MA.02.3 Resolució de problemes 1MA.02.3.63Q 1998J TSinus Amplada del riu Torre Es vol mesurar l'amplada d'un riu. A una distància de #d1 m d'una de les ribes hi ha una torre de telecomunicacions de #h1 m d'alçària. Pugem dalt de la torre i observem l'angle que formen les visuals que van cap a una riba i cap a l'altra, que és de #B1º.
Feu un croquis de la situació i calculeu, amb aquestes dades, l'amplada del riu.
Arrodoniu els càlculs a la unitat.

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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"><mi>d1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>21</mn><mo>,</mo><mn>29</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>h1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>31</mn><mo>,</mo><mn>35</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>B1</mi><mo>=</mo><mi>aleatori</mi><mo>(</mo><mn>15</mn><mo>,</mo><mn>25</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>B2</mi><mo>=</mo><mi>B1</mi><mo>*</mo><mfrac><pi/><mn>180</mn></mfrac></math></input></command><command><input><math 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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 calcula primer la hipotenusa AB del triangle rectangle ADB, amb el teorema de PItàgores.

També es pot calcular l'angle A en el triangle ADB, «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mi mathvariant=¨bold¨ mathcolor=¨#999999¨»A«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#999999¨»=«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#999999¨»atg«/mi»«mfrac mathcolor=¨#999999¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»h«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»d«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#999999¨»§#8771;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#999999¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#999999¨»A«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#999999¨»1«/mn»«/mrow»«/mstyle»«/math»

En el triangle ABC, podem calcular els 3 angles,

  • A = 180º - A (són suplementaris)
  • B = #B1º (enunciat)
  • C = 180º - A - B

i com que tenim un costat (AB), podem calcular AC amb el teorema del sinus.

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