Scientists and engineers often use polar equations to model the motion of satellites in earth orbit. Let's consider a satellite whose orbit is modeled by the equation r= 22000/(4 - cos(0)), where r is the miles between the satellite and the center of the earth, and e is the angle shown in the following figure.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.6: Polar Equations Of Conics
Problem 29E
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Scientists and engineers often use polar equations to model the motion of satellites in earth orbit. Let's consider a satellite whose orbit is modeled by the equation r = 22000/(4 – cos(0)), where r is the dista
miles between the satellite and the center of the earth, and 0 is the angle shown in the following figure.
Transcribed Image Text:Scientists and engineers often use polar equations to model the motion of satellites in earth orbit. Let's consider a satellite whose orbit is modeled by the equation r = 22000/(4 – cos(0)), where r is the dista miles between the satellite and the center of the earth, and 0 is the angle shown in the following figure.
(b) For what angle e is the satellite closest to earth?
Find the height of the satellite above the earth's surface for this value of 0.
mi
Transcribed Image Text:(b) For what angle e is the satellite closest to earth? Find the height of the satellite above the earth's surface for this value of 0. mi
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