A Ferris wheel is programmed to always rotate with a constant angular acceleration of α = 0.100 rad/s2.  A gondola (the one painted green in the figure) starts its motion from rest at the top of the wheel. (a) Find the time it would take for the above gondola to be completely horizontal and to the right, as shown in the figure. (b) Calculate the angular velocity at the instant of time in the previous paragraph.  (c) If the radius of the wheel is 100 m, calculate the radial and tangential acceleration vectors at the same instant as in the previous sections.

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Chapter1: Units, Trigonometry. And Vectors
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A Ferris wheel is programmed to always rotate with a constant angular acceleration of α = 0.100 rad/s2.  A gondola (the one painted green in the figure) starts its motion from rest at the top of the wheel.

(a) Find the time it would take for the above gondola to be completely horizontal and to the right, as shown in the figure.

(b) Calculate the angular velocity at the instant of time in the previous paragraph. 

(c) If the radius of the wheel is 100 m, calculate the radial and tangential acceleration vectors at the same instant as in the previous sections.  
Use the unit vectors to express your answer. 

t = 0.00 s
Transcribed Image Text:t = 0.00 s
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