An observer (O) spots a bird flying at a 42° angle from a line drawn horizontal to its nest. If the distance from the observer (O) to the bird (B) is 17,000 ft., how far is the bird (B) from its nest (N)?
11375.22 ft. far is the bird (B) from its nest (N).
It is the application of trigonometry
Geven
Angle = 42 degree
Distance between observer and bird = 17,000 ft.
\(\begin{aligned} \rm sin\theta &= \dfrac{distance\ between\ bird\ to\ nest}{distance\ from\ the\ observer\ to\ the\ bird\ } \\sin42 &= \dfrac{BN}{17,000} \\BN &= 11375.22 \end{aligned}\)
Thus, 11375.22 ft. far is the bird (B) from its nest (N).
More about the height and distance link is given below.
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