A 1.10-kg wooden block rests on a table over a large hole as shown. A 3.70 x 102 kg bullet is fired with an initial velocity v, = 591 m/s upward into the bottom of the block, collides inelastically with it, and remains embedded in the block after the collision. To what maximum height does the block-bullet system rise after the collision? {consider a completely/perfectly inelastic collision and conservation of energy 'system'} %3D M 8.33 m O12.0 m O 29.8 m O18.9 m O22.1 m
A 1.10-kg wooden block rests on a table over a large hole as shown. A 3.70 x 102 kg bullet is fired with an initial velocity v, = 591 m/s upward into the bottom of the block, collides inelastically with it, and remains embedded in the block after the collision. To what maximum height does the block-bullet system rise after the collision? {consider a completely/perfectly inelastic collision and conservation of energy 'system'} %3D M 8.33 m O12.0 m O 29.8 m O18.9 m O22.1 m
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Transcribed Image Text:A 1.10-kg wooden block rests on a table over a large hole as shown. A 3.70 x 102 kg bullet is fired with an initial velocity v = 591 m/s
upward into the bottom of the block, collides inelastically with it, and remains embedded in the block after the collision. To what
maximum height does the block-bullet system rise after the collision? {consider a completely/perfectly inelastic collision and
conservation of energy 'system'}
08.33 m
O 12.0 m
O 29.8 m
O 18.9 m
O22.1 m
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