The center of a Ferris wheel is 40 feet off of the ground, and the radius of the Ferris wheel is 30 feet. Point P is shown at O radians. 1. Calculate how high off the ground point P is as the Ferris wheel rotates counterclockwise starting from 0 radians. 1. radians 2. radians 3. radians 4. radians 2. As P goes around on the Ferris wheel, estimate which angle(s) of rotation put P 60 feet off the ground. Explain your reasoning.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.2: Trigonometric Functions Of Angles
Problem 24E
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The center of a Ferris wheel is 40 feet off of the ground, and the radius of the Ferris wheel is 30 feet.
Point P is shown at O radians.
1. Calculate how high off the ground point P is as the Ferris wheel rotates counterclockwise
starting from 0 radians.
1. radians
2. radians
3. radians
4. radians
2. As P goes around on the Ferris wheel, estimate which angle(s) of rotation put P 60 feet off the
ground. Explain your reasoning.
Transcribed Image Text:The center of a Ferris wheel is 40 feet off of the ground, and the radius of the Ferris wheel is 30 feet. Point P is shown at O radians. 1. Calculate how high off the ground point P is as the Ferris wheel rotates counterclockwise starting from 0 radians. 1. radians 2. radians 3. radians 4. radians 2. As P goes around on the Ferris wheel, estimate which angle(s) of rotation put P 60 feet off the ground. Explain your reasoning.
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