An airplane flies at an altitude of y = 10 miles toward a point directly over an observer (see figure). The speed of the plane is 500 miles per hour. Find the rates at which the angle of elevation e is changing when the angle is e = 30°, e = 60°, and e = 80°. Net drown to soale (а) @ 30° rad/min (b) e- 60° rad/min (c) e = 80° (Round your answer to two decimal places.) rad/min

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.1: Angles
Problem 48E
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An airplane flies at an altitude of y=10 miles toward a point directly over an observer. The speed of the Plane is 500 miles per hour. Find the rates at which the angle is theta= 30deg, 60 deg, and 80 deg. 

An airplane flies at an altitude of y = 10 miles toward a point directly over an observer (see figure). The speed of the plane is 500 miles per hour. Find the rates at which the angle of elevation e is changing when the angle is e = 30°, e = 60°, and e = 80°.
у mi
Not drawn to scale
(a)
e = 30°
rad/min
(b)
e = 60°
rad/min
(c)
e = 80° (Round your answer to two decimal places.)
rad/min
Transcribed Image Text:An airplane flies at an altitude of y = 10 miles toward a point directly over an observer (see figure). The speed of the plane is 500 miles per hour. Find the rates at which the angle of elevation e is changing when the angle is e = 30°, e = 60°, and e = 80°. у mi Not drawn to scale (a) e = 30° rad/min (b) e = 60° rad/min (c) e = 80° (Round your answer to two decimal places.) rad/min
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