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Froggy Jumps
Froggy Jumps

Desafío Trigonométrico Froggy (5ºSEC)

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Desafío Trigonométrico Froggy (5ºSEC)

Froggy Jumps

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About this activity

Trigonometría aplicada

Created by

Edward Andrew Aparicio Vaca
Edward Andrew Aparicio Vaca
Bolivia

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Desafío Trigonométrico Froggy (5ºSEC)
 

Froggy Jumps

Desafío Trigonométrico Froggy (5ºSEC)Online version

Trigonometría aplicada

by Edward Andrew Aparicio Vaca
1

Q1. En un problema, se conoce la altura de un poste y la distancia horizontal al observador. ¿Qué dos datos se usarán para hallar el ángulo de elevación?

2

Q2. Si la altura de un objeto es 3 m y su sombra es 4 m, ¿qué tipo de triángulo se forma?

3

Q3. En un punto, la altura es 2 m y la distancia horizontal es 5 m. ¿Qué razón (función) se usa para hallar el ángulo de elevación?

4

Q4. Para hallar la altura de un objeto a partir de un ángulo de elevación conocido, ¿qué función trigonométrica se utiliza si tienes altura/opuesto y distancia adyacente?

5

Q5. Una escalera tiene longitud 6 m y apoya a 4 m de la base de la pared. ¿Qué altura alcanza la pared (aprox.)?

6

Q6. Si conoces la hipotenusa y la altura, ¿qué razón usarías para hallar el ángulo de elevación?

7

Q7. En un problema, la altura es 3 m y la sombra en el suelo es 4 m. ¿Qué tipo de triángulo se aprovecha para aplicar trigonometría?

8

Q8. Si el ángulo de elevación es 45° y la distancia horizontal es 20 m, ¿a qué altura corresponde la parte superior del objeto?

9

Q9. Para medir la altura de un árbol sin subir, ¿qué datos debes necesitar?

 
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