The Sky Wheel is a Ferris wheel in Niagara Falls, Ontario. It has a diameter of 53 meters and the ride lasts 6 revolutions for a total time of 12 minutes. It has a total of 42 gondolas that can each hold 6 passengers. Assume that the height of the gondola follows a sinusoidal model and that you enter the gondolas at a height of 2m above the ground. Please be sure to use radians 1.What is the period of the Ferris wheel? 2. What is the equation of the axis of the curve of the Ferris wheel? 3. What is the amplitude of the Ferris wheel's motion? 4. the phase shift required to use as the base function.

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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The Sky Wheel is a Ferris wheel in Niagara Falls, Ontario. It has a diameter of 53
meters and the ride lasts 6 revolutions for a total time of 12 minutes. It has a total of 42
gondolas that can each hold 6 passengers. Assume that the height of the gondola
follows a sinusoidal model and that you enter the gondolas at a height of 2m above the
ground. Please be sure to use radians
1.What is the period of the Ferris wheel?
2. What is the equation of the axis of the curve of the Ferris wheel?
3. What is the amplitude of the Ferris wheel's motion?
4. the phase shift required to use as the base function.
5. Based on all of the above information, determine an equation that models the
movement of a gondola around the Ferris wheel.
6. Determine the height of the gondola after 10.5 minutes. Determine one time when the
Ferris wheel will reach a height of 21m
Transcribed Image Text:The Sky Wheel is a Ferris wheel in Niagara Falls, Ontario. It has a diameter of 53 meters and the ride lasts 6 revolutions for a total time of 12 minutes. It has a total of 42 gondolas that can each hold 6 passengers. Assume that the height of the gondola follows a sinusoidal model and that you enter the gondolas at a height of 2m above the ground. Please be sure to use radians 1.What is the period of the Ferris wheel? 2. What is the equation of the axis of the curve of the Ferris wheel? 3. What is the amplitude of the Ferris wheel's motion? 4. the phase shift required to use as the base function. 5. Based on all of the above information, determine an equation that models the movement of a gondola around the Ferris wheel. 6. Determine the height of the gondola after 10.5 minutes. Determine one time when the Ferris wheel will reach a height of 21m
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