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A hollow sphere (I_{CM} = \frac{2}{3}MR^2I ​CM ​​ = ​3 ​ ​2 ​​ MR ​2 ​​...

A hollow sphere (I_{CM} = \frac{2}{3}MR^2I ​CM ​​ = ​3 ​ ​2 ​​ MR ​2 ​​ ) of mass 0.922 kg and radius 0.173 m rolls without slipping at a speed of 6.02 m/s toward an inclined plane, which is tilted \thetaθ = 20.5 degrees above horizontal. The ball rolls up the incline plane, again without slipping. How far does the ball go up the plane (LL) before it comes to a stop? Note that not all variables may be needed to solve this problem (this is a model for the game skee ball).

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Answer #1

The answer for above problem is explained below.

Ven fhat By Asin0 law of ComServahon of energy , 3 6 56,02 5 36. 2uom 2 9.8ng χ 0,3502. 8.8m 2)

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