Rotational Energy You and a friend are playing with a bowling ball to demonstrate some ideas of Rotational Physics. You put the ball on a hill of height 9.00 m where it is initially at rest. Then you allow the ball to travel down the hill. You do this on a sidewalk, so there is friction and the ball rolls down the hill without slipping. A bowling ball can be modeled as a solid sphere rotating about its center. This bowling ball has a mass of 6.50 kg and a radius of 0.140 m. You'll need to look up the equation for the Moment of Inertia in your textbook. At the bottom of the hill, what is the linear velocity of the bowling ball? This is a conservation of energy problem, but don't forget to include rotational kinetic energy! Your answer should have the following: 2 Decimal Places Correct SI Units Appropriate Signs for Vector quantity answers Answers must be in the following format: Written out and NOT in scientific notation Acceptable: 278.40 Not Acceptable: 2.784 x 102 Your Answer: Answer units
Rotational Energy You and a friend are playing with a bowling ball to demonstrate some ideas of Rotational Physics. You put the ball on a hill of height 9.00 m where it is initially at rest. Then you allow the ball to travel down the hill. You do this on a sidewalk, so there is friction and the ball rolls down the hill without slipping. A bowling ball can be modeled as a solid sphere rotating about its center. This bowling ball has a mass of 6.50 kg and a radius of 0.140 m. You'll need to look up the equation for the Moment of Inertia in your textbook. At the bottom of the hill, what is the linear velocity of the bowling ball? This is a conservation of energy problem, but don't forget to include rotational kinetic energy! Your answer should have the following: 2 Decimal Places Correct SI Units Appropriate Signs for Vector quantity answers Answers must be in the following format: Written out and NOT in scientific notation Acceptable: 278.40 Not Acceptable: 2.784 x 102 Your Answer: Answer units
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