An airplane is flying at a constant altitude of 10 miles above the ground and passes directly over a radar antenna. When the plane is 14 miles away (d = 14), the radar detects that the distance, d, is changing at a rate of 227 miles per hour. What is the change in the angle between the horizon and tower (labeled as 0 in the picture)?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.6: Additional Trigonometric Graphs
Problem 59E
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An airplane is flying at a constant altitude of 10 miles above the ground and passes directly over a
radar antenna. When the plane is 14 miles away (d = 14), the radar detects that the distance, d, is
changing at a rate of 227 miles per hour. What is the change in the angle between the horizon and
tower (labeled as 0 in the picture)?
%3D
- 1135/6
miles per hour
o radians per hour
168
Transcribed Image Text:20000000000000 An airplane is flying at a constant altitude of 10 miles above the ground and passes directly over a radar antenna. When the plane is 14 miles away (d = 14), the radar detects that the distance, d, is changing at a rate of 227 miles per hour. What is the change in the angle between the horizon and tower (labeled as 0 in the picture)? %3D - 1135/6 miles per hour o radians per hour 168
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