A hoop of mass M and radius R rests on a smooth, level surface. The inside of the hoop has ridges on either side, so that it forms a track on which a ball can roll, as indicated in Figure 9–25. If a ball of mass 2M and radius is  r = R/4 released as shown, the system rocks back and forth until it comes to rest with the ball at the bottom of the hoop.

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Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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1. A hoop of mass M and radius R rests on a smooth, level surface. The inside of the hoop has ridges on either side, so that it forms a track on which a ball can roll, as indicated in Figure 9–25. If a ball of mass 2M and radius is  r = R/4 released as shown, the system rocks back and forth until it comes to rest with the ball at the bottom of the hoop. When the ball comes to rest, what is the x coordinate of its center?

R
r=R/4
-Y
x=0
FIGURE 9-25 Problem 76
X=?
I
Transcribed Image Text:R r=R/4 -Y x=0 FIGURE 9-25 Problem 76 X=? I
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