A Ferris wheel is 200 ft in diameter with its lowest point 3 ft off the ground. Once all the passengers have been loaded, the wheel makes one full rotation counterclockwise in 3 min . Suppose that a couple is seated at the lowest point on the wheel and are the last passengersr to be loaded. a. Write a model representing the couple's horizontal position x (in feet) relative to the center of the Ferris wheel, t minutes after the ride starts. b. Write a model representing the couple's height y (in feet) above ground level, t minutes after the ride starts. c. Give the coordinates of the couple's position 2 min into the ride and describe the position.
A Ferris wheel is 200 ft in diameter with its lowest point 3 ft off the ground. Once all the passengers have been loaded, the wheel makes one full rotation counterclockwise in 3 min . Suppose that a couple is seated at the lowest point on the wheel and are the last passengersr to be loaded. a. Write a model representing the couple's horizontal position x (in feet) relative to the center of the Ferris wheel, t minutes after the ride starts. b. Write a model representing the couple's height y (in feet) above ground level, t minutes after the ride starts. c. Give the coordinates of the couple's position 2 min into the ride and describe the position.
Solution Summary: The author calculates the couple's horizontal position x relative to the centre of the Ferris wheel.
A Ferris wheel is
200
ft
in diameter with its lowest point
3
ft
off the ground. Once all the passengers have been loaded, the wheel makes one full rotation counterclockwise in
3
min
. Suppose that a couple is seated at the lowest point on the wheel and are the last passengersr to be loaded.
a. Write a model representing the couple's horizontal position
x
(in feet) relative to the center of the Ferris wheel,
t
minutes after the ride starts.
b. Write a model representing the couple's height
y
(in feet) above ground level,
t
minutes after the ride starts.
c. Give the coordinates of the couple's position
2
min
into the ride and describe the position.
I need help in ensuring that I explain it propleryy in the simplifest way as possible
I need help making sure that I explain this part accutartly.
Please help me with this question as I want to know how can I perform the partial fraction decompostion on this alebgric equation to find the time-domain of y(t)
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