A person drops a cylindrical steel bar (Y = 1.30 x 10" Pa) from a height of 2.00 m (distance between the floor and the bottom of the vertically oriented bar). The bar, of length L = 0.90 m, radius R = 0.65 cm, and mass m = 1.60 kg, hits the floor and bounces up, maintaining its vertical orientation. Assuming the collision with the floor is elastic, and that no rotation occurs, what is the maximum compression of the bar? Al = mm

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Chapter11: Angular Momentum
Section: Chapter Questions
Problem 89AP: A solid cylinder of mass 2.0 kg and radius 20 cm is rotating counterclockwise around a vertical axis...
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A person drops a cylindrical steel bar (Y =
1.30 x 10" Pa) from a height of 2.00 m (distance between the floor and the bottom
of the vertically oriented bar). The bar, of length L = 0.90 m, radius R = 0.65 cm, and mass m = 1.60 kg, hits the floor and
bounces up, maintaining its vertical orientation. Assuming the collision with the floor is elastic, and that no rotation occurs, what
is the maximum compression of the bar?
AL =
mm
Transcribed Image Text:A person drops a cylindrical steel bar (Y = 1.30 x 10" Pa) from a height of 2.00 m (distance between the floor and the bottom of the vertically oriented bar). The bar, of length L = 0.90 m, radius R = 0.65 cm, and mass m = 1.60 kg, hits the floor and bounces up, maintaining its vertical orientation. Assuming the collision with the floor is elastic, and that no rotation occurs, what is the maximum compression of the bar? AL = mm
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