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Chapter 12: Rotation of a Rigid Body

Q. 36

Page 331

A solid sphere of radius R is placed at a height of 30 cm on a 15°slope. It is released and rolls, without slipping, to the bottom. From what height should a circular hoop of radius be released on the same slope in order to equal the sphere's speed at the bottom?

Q. 37

Page 331

Evaluate the cross products A×Band C×D

Q.38

Page 332

Evaluate the cross productsA×B and C×D. (part )

Q.39

Page 332

Vector A=3ı^+ȷ^ and vector B=3ı^-2ȷ^+2k^ . What is the cross product A×B ?

Q. 4

Page 330

An 18-cm-long bicycle crank arm, with a pedal at one end, is attached to a 20-cm-diameter sprocket, the toothed disk around which the chain moves. A cyclist riding this bike increases her pedaling rate from 60rpm to 90 rpm in 10s .

a. What is the tangential acceleration of the pedal?

b. What length of chain passes over the top of the sprocket during this interval?

Q.40

Page 332

Force F=10ȷ^Nis exerted on a particle at r=(5ı^+5ȷ^)m. What is the torque on the particle about the origin?

Q.41

Page 332

A 1.3kg ball on the end of a lightweight rod is located at (x,y)=(0.3m,2.0m)where the yaxis is vertical. The other end of the rod is attached to a pivot at (x,y)=(0m,3.0m). What is the torque about the pivot? Write your answer using unit vectors.

Q.42

Page 332

What are the magnitude and direction of the angular momentum relative to the origin of the particle

Q.43

Page 332

What is the angular momentum vector of the diameter rotating disk?

Q.44

Page 332

What is the angular momentum vector of the rotating bar in

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