As of 2022, the Diamond and Flower Ferris Wheel is the world's 18th tallest giant observation wheel. It is a 384ft Ferris wheel in Kansai Rinkai Park, in Tokyo, Japan. With a diameter of 364 ft, it is named for its light shows and it takes just 17 minutes to complete one revolution. a) Assuming the graphical model starts at the minimum height, determine two equations (as a sine and as a cosine function) to model your height vs. time and then graph two cycles of the function.

Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter59: Areas Of Rectangles, Parallelograms, And Trapezoids
Section: Chapter Questions
Problem 79A
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As of 2022, the Diamond and Flower Ferris Wheel is the world's 18th tallest giant observation wheel. It is a 384ft Ferris wheel in Kansai Rinkai Park, in Tokyo, Japan. With a diameter of 364 ft, it is named for its light shows and it takes just 17 minutes to complete one revolution. a) Assuming the graphical model starts at the minimum height, determine two equations (as a sine and as a cosine function) to model your height vs. time and then graph two cycles of the function.
As of 2022, the Diamond and Flower Ferris Wheel is the world's 18th tallest giant observation wheel. It is a
384ft Ferris wheel in Kansai Rinkai Park, in Tokyo, Japan. With a diameter of 364 ft, it is named for its light shows
and it takes just 17 minutes to complete one revolution.
a) Assuming the graphical model starts at the minimum height, determine two equations (as a sine and as a
cosine function) to model your height vs. time and then graph two cycles of the function. Show all your
work and completely label the graph!
Transcribed Image Text:As of 2022, the Diamond and Flower Ferris Wheel is the world's 18th tallest giant observation wheel. It is a 384ft Ferris wheel in Kansai Rinkai Park, in Tokyo, Japan. With a diameter of 364 ft, it is named for its light shows and it takes just 17 minutes to complete one revolution. a) Assuming the graphical model starts at the minimum height, determine two equations (as a sine and as a cosine function) to model your height vs. time and then graph two cycles of the function. Show all your work and completely label the graph!
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