A ball of radius R=25cm and mass M=0.43kg is compressed against a spring of spring constant k=316N/m by an amount x=49.7cm measured from the equilibrium of the spring as shown in the figure below. The system is released from rest and when the spring reaches its equilibrium position the ball loses contact with the spring. Assume the ball rolls without slipping along the 0=29° incline after it is released. Find the translational speed of the ball after it travels d= 70.4cm from the point of losing contact with the spring. Isphere =2/5 MR2. Take g=9.8 m/s2 and express your answer using two decimal places.

Classical Dynamics of Particles and Systems
5th Edition
ISBN:9780534408961
Author:Stephen T. Thornton, Jerry B. Marion
Publisher:Stephen T. Thornton, Jerry B. Marion
Chapter11: Dynamics Of Rigid Bodies
Section: Chapter Questions
Problem 11.15P
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A ball of radius R=25cm and mass M=0.43kg is compressed against a spring of spring constant k=316N/m by an amount x=49.7cm measured from the
equilibrium of the spring as shown in the figure below. The system is released from rest and when the spring reaches its equilibrium position the ball loses
contact with the spring. Assume the ball rolls without slipping along the 0=29° incline after it is released. Find the translational speed of the ball after it travels
d= 70.4cm from the point of losing contact with the spring. Isphere =2/5 MR. Take g=9.8 m/s2 and express your answer using two decimal places.
d
MR
www
Transcribed Image Text:A ball of radius R=25cm and mass M=0.43kg is compressed against a spring of spring constant k=316N/m by an amount x=49.7cm measured from the equilibrium of the spring as shown in the figure below. The system is released from rest and when the spring reaches its equilibrium position the ball loses contact with the spring. Assume the ball rolls without slipping along the 0=29° incline after it is released. Find the translational speed of the ball after it travels d= 70.4cm from the point of losing contact with the spring. Isphere =2/5 MR. Take g=9.8 m/s2 and express your answer using two decimal places. d MR www
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