Question: Zack's position on a Ferris wheel can be modelled by the function h(t) = 25.4 sin (1 .8t + 4.0)+ 24.2 where h(t) represents his

Zack's position on a Ferris wheel can be modelled by the function h(t) = 25.4 sin (1 .8t + 4.0)+ 24.2 where h(t)

represents his height in metres and trepresents the time in minutes. a)

What is the maximum height of the Ferris wheel? b) What is

Zack's position on a Ferris wheel can be modelled by the function h(t) = 25.4 sin (1 .8t + 4.0)+ 24.2 where h(t) represents his height in metres and trepresents the time in minutes. a) What is the maximum height of the Ferris wheel? b) What is the period of rotation of the Ferris wheel, to the nearest tenth of a minute? c) What is the radius of the wheel? The height of the pendulum, h, in inches, above a table top t seconds after the pendulum is released can be modeled by the sinusoidal regression function h = 2 sin (3.14t -1) + 5. To the nearest tenth of an inch, the height of the pendulum at the moment of release is |:| in

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