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10.41) A tiny solid ball (I = 2Mr^2 /5) rolls without slipping on the inside surface of a hemisphere as shown in Fig. 10-11. (The ball is much smaller than shown.) If the ball is released at A, how fast is it moving as it passes (a) point B, and (b) point C?

10.41) A tiny solid ball (I = 2Mr^2 /5) rolls without slipping on the inside surface of a hemisphere as shown in Fig. 10-11. (The ball is much smaller than shown.) If the ball is released at A, how fast is it moving as it passes (a) point B, and (b) point C?

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Kindly provide the given, required, equation with solution and explanation and final answer
10.41) A tiny solid ball (I = 2Mr^2 /5) rolls without slipping on the inside surface of a hemisphere as shown in Fig. 10-11. (The ball is much smaller than shown.) If the ball is released at A, how fast is it moving as it passes (a) point B, and (b) point C? Ans. (a) 2.65 m/s; (b) 2.32 m/s
Transcribed Image Text:10.41) A tiny solid ball (I = 2Mr^2 /5) rolls without slipping on the inside surface of a hemisphere as shown in Fig. 10-11. (The ball is much smaller than shown.) If the ball is released at A, how fast is it moving as it passes (a) point B, and (b) point C? Ans. (a) 2.65 m/s; (b) 2.32 m/s
40° 50.0 cm В Fig. 10-11
Transcribed Image Text:40° 50.0 cm В Fig. 10-11
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