A ferris wheel with a radius of 30 feet has its center 33 feet above the ground. When in operation, it makes a full turn
Posted: Tue May 10, 2022 10:00 am
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A ferris wheel with a radius of 30 feet has its center 33 feet above the ground. When in operation, it makes a full turn every 15 seconds. Let H(t) be the height of a point P on the ferris wheel t seconds after it begins operation, and suppose you know that Preaches the higihest point at t = 26 seconds. The maximum height is feet. The first time P was at this height was a t = seconds. The next time P will be at this height will be att seconds. We can model H(t) using a cosine function with amplitude A = and phase shift (enter the least possible value of the phase shift)
Here is the graph of 5 cos 2.0 + ) 1 T 3 over the interval [ - 71, 7). с А -T B JT Q Give the coordinates of point A, the y-intercept: Give the coordinates of point B, the first x-intercept along the positive x axis: Give the coordinates of point C, the first peak of the graph with positive z value:
A ferris wheel with a radius of 30 feet has its center 33 feet above the ground. When in operation, it makes a full turn every 15 seconds. Let H(t) be the height of a point P on the ferris wheel t seconds after it begins operation, and suppose you know that Preaches the higihest point at t = 26 seconds. The maximum height is feet. The first time P was at this height was a t = seconds. The next time P will be at this height will be att seconds. We can model H(t) using a cosine function with amplitude A = and phase shift (enter the least possible value of the phase shift)
Here is the graph of 5 cos 2.0 + ) 1 T 3 over the interval [ - 71, 7). с А -T B JT Q Give the coordinates of point A, the y-intercept: Give the coordinates of point B, the first x-intercept along the positive x axis: Give the coordinates of point C, the first peak of the graph with positive z value: