6. Trigonometría Tri C3S08 Altura de un avión (Lenguaje algebraico) Un avión que pasa a «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»a«/mi»«/math» metros sobre la azotea de un edificio de «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»b«/mi»«/math» metros de altura, desciende «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»c«/mi»«/math» metros hasta tocar tierra en el punto A.-

¿Cuál es el ángulo de descenso del avión?

#tablero1

Observación: Ingresa la respuesta redondeada a dos cifras decimales. Usa punto para expresar los decimales. Agrega el símbolo de grados (º). Por ejemplo: 25.26º.-

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 La solución del problema se obtiene aplicando relación seno, ya que contamos con la medida del lado opuesto al ángulo y con la medida de la hipotenusa.

La altura del avión se obtiene sumando la altura del edificio, más la altura del avión respecto a este.

      «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»a«/mi»«mo»§#160;«/mo»«mo»+«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»b«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»g«/mi»«/math»

La hipotenusa del triángulo rectángulo descrito corresponde a la recta de descenso del avión. Es decir #c metros.

Con estos datos podemos establecer la siguiente relación:

 «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»s«/mi»«mi»e«/mi»«mi»n«/mi»«mi»§#945;«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mfrac»«mrow»«mo»#«/mo»«mi»g«/mi»«/mrow»«mrow»«mo»#«/mo»«mi»c«/mi»«/mrow»«/mfrac»«/math»

Como no piden el ángulo de denscenso del avión debemos aplicar la función arcoseno (sen-1)

Por lo tanto, ángulo de descenso del avión corresponde a «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»#«/mo»«mi»s«/mi»«mi»o«/mi»«mi»l«/mi»«mn»1«/mn»«/math»

 

 

Reporta y/o califica esta pregunta:

 1. Copia este código: Tri. C3. S08.

 2. Presiona este enlace, pega el código y completa el formulario

 

]]> 1 .3333333 0 0 El ángulo de descenso es=#sol1]]> !Muy bien, felicitaciones¡

]]> xxx Al parecer cometiste un error, revisa tu procedimiento e intentalo nuevamente.-

]]> .---- Santiago Sur 24/6

El título de la pregunta es altura de un avión y pide el ángulo «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#945;«/mi»«/math»

Sin Retroalimentación

 

 

Comentarios: Arnoldo 02/06/2016

Pendiente: Si el ejercicio es de razón trigonométrica hay que especificar que el triángulo es rectángulo.

PENDIENTE: Según acuerdos tomados en la Serena , incluir fotos en las preguntas  genera problemas en la plataforma, la sugerencia es programar los triángulos en el tablero de WIRIS y etiquetar puntos distancias etc.. 

PENDIENTE: Es bueno incluir dibujar el ángulo de depresión ejemplo: 

Pendiente, reformular pregunta: ¿Qué ángulo «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#8736;«/mo»«mi»§#945;«/mi»«/math» ..... Luego añadir al cuadro de respuestas:.«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#8736;«/mo»«mi»§#945;«/mi»«/math» 

]]> <question><wirisCasSession><![CDATA[<session lang="es" 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>&nbsp;</mo><mi>aleatorio</mi><mo>(</mo><mn>50</mn><mo>,</mo><mn>100</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>aleatorio</mi><mo>(</mo><mn>50</mn><mo>,</mo><mn>100</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mi>aleatorio</mi><mo>(</mo><mn>150</mn><mo>,</mo><mn>300</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>g</mi><mo>=</mo><mi>a</mi><mo>+</mo><mi>b</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>d</mi><mo>=</mo><mfrac><mi>g</mi><mi>c</mi></mfrac></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>f</mi><mo>=</mo><mo>&nbsp;</mo><mi>convertir</mi><mo>(</mo><mi>asen</mi><mo>(</mo><mi>d</mi><mo>)</mo><mo>,</mo><mo>°</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi><mo>=</mo><mi>f</mi></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>tablero</mi><mo>(</mo><mi>punto</mi><mo>(</mo><mn>7</mn><mo>,</mo><mn>3</mn><mo>)</mo><mo>,</mo><mn>30</mn><mo>,</mo><mn>30</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>t</mi><mo>=</mo><mi>triángulo</mi><mo>(</mo><mi>punto</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>0</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>10</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mn>15</mn><mo>,</mo><mn>0</mn><mo>)</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>dibujar</mi><mo>(</mo><mi>t</mi><mo>,</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>color</mi><mo>=</mo><mi>rojo</mi></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>mostrar_ejes</mi><mo>(</mo><mi>falso</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>mostrar_malla</mi><mo>(</mo><mi>falso</mi><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>anchura_ventana</mi><mo>(</mo><mn>450</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>altura_ventana</mi><mo>(</mo><mn>450</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>escribir</mi><mo>(</mo><mo>&quot;</mo><mi>A</mi><mo>&quot;</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mn>15</mn><mo>.</mo><mn>5</mn><mo>,</mo><mo>-</mo><mn>0</mn><mo>.</mo><mn>8</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>color</mi><mo>=</mo><mi>azul</mi></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>escribir</mi><mo>(</mo><mo>&quot;</mo><mi>B</mi><mo>&quot;</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mo>-</mo><mn>0</mn><mo>.</mo><mn>5</mn><mo>,</mo><mn>10</mn><mo>.</mo><mn>5</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>color</mi><mo>=</mo><mi>azul</mi></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>escribir</mi><mo>(</mo><mo>&quot;</mo><mi>C</mi><mo>&quot;</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mo>-</mo><mn>0</mn><mo>.</mo><mn>5</mn><mo>,</mo><mo>-</mo><mn>0</mn><mo>.</mo><mn>8</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>color</mi><mo>=</mo><mi>azul</mi></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>escribir</mi><mo>(</mo><mo>&quot;</mo><mi>α</mi><mo>&quot;</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mn>13</mn><mo>.</mo><mn>5</mn><mo>,</mo><mo>&nbsp;</mo><mn>0</mn><mo>.</mo><mn>2</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>color</mi><mo>=</mo><mi>negro</mi></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>escribir</mi><mo>(</mo><mo>&quot;</mo><mn>90</mn><mo>°</mo><mo>&quot;</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mn>0</mn><mo>.</mo><mn>5</mn><mo>,</mo><mn>0</mn><mo>.</mo><mn>5</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>color</mi><mo>=</mo><mi>negro</mi></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><mi>poligono</mi><mo>(</mo><mi>punto</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>0</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mo>-</mo><mn>2</mn><mo>,</mo><mn>0</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mo>-</mo><mn>2</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>,</mo><mi>punto</mi><mo>(</mo><mn>0</mn><mo>,</mo><mn>5</mn><mo>)</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>dibujar</mi><mo>(</mo><mi>p</mi><mo>,</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>color</mi><mo>=</mo><mi>verde</mi></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>escribir</mi><mo>(</mo><mo>&quot;</mo><mi>Edificio</mi><mo>&quot;</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mo>-</mo><mn>5</mn><mo>,</mo><mn>2</mn><mo>.</mo><mn>5</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>color</mi><mo>=</mo><mi>negro</mi></mtd></mtr></mtable></mfenced><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>escribir</mi><mo>(</mo><mo>&quot;</mo><mi>Avión</mi><mo>&quot;</mo><mo>,</mo><mo>&nbsp;</mo><mi>punto</mi><mo>(</mo><mo>-</mo><mn>3</mn><mo>,</mo><mn>10</mn><mo>)</mo><mo>,</mo><mo>&nbsp;</mo><mfenced close="}" open="{"><mtable align="center"><mtr><mtd><mi>color</mi><mo>=</mo><mi>negro</mi></mtd></mtr></mtable></mfenced><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>57</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>243</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"><mn>150</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"><mfrac><mn>50</mn><mn>81</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>38.118</mn><mo>&nbsp;</mo><csymbol definitionURL="http://.../units/degree/angular">°</csymbol></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>tablero</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>tablero2d</mi></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><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><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi mathvariant="normal">E</mi><mi mathvariant="normal">l</mi><mo>&#xA0;</mo><mi>&#xE1;</mi><mi>n</mi><mi mathvariant="normal">g</mi><mi>u</mi><mi mathvariant="normal">l</mi><mi>o</mi><mo>&#xA0;</mo><mi>d</mi><mi mathvariant="normal">e</mi><mo>&#xA0;</mo><mi>d</mi><mi mathvariant="normal">e</mi><mi mathvariant="normal">s</mi><mi>c</mi><mi mathvariant="normal">e</mi><mi>n</mi><mi mathvariant="normal">s</mi><mi>o</mi><mo>&#xA0;</mo><mi mathvariant="normal">e</mi><mi mathvariant="normal">s</mi><mo>=</mo><mo>#</mo><mi mathvariant="normal">s</mi><mi>o</mi><mi mathvariant="normal">l</mi><mn>1</mn></math>]]></correctAnswer><correctAnswer id="1">xxx</correctAnswer><correctAnswer id="2">.----</correctAnswer></correctAnswers><assertions><assertion name="syntax_quantity"><param name="units"><![CDATA[m, s, g, °, ', ", $, ¥, €, £, kr, Fr, ₩, ₹, руб, BTC, %, ‰, A, K, mol, cd, rad, sr, 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="decimalseparators">., \,</param><param name="unitprefixes">M, k, c, m</param><param name="groupoperators">(,[,{</param></assertion><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-3)</option><option name="relative_tolerance">true</option><option name="precision">4</option><option name="times_operator">·</option><option name="implicit_times_operator">false</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"/><data name="inputCompound">true</data></localData></question>