An M = 1.35 kg block is placed on top of a vertical spring, whose force constant is k = 12,400 N/m. The spring is compressed by d = 0.0230 m and is initially at rest. When the block is released, it accelerates upward. (Insert Image) (1) Find the speed of the block when the spring has returned to the spring's equilibrium position. (2) Upon reaching the equilibrium position, the block leaves the spring and continues to rise upward. Ignore any oscillation of the spring. Find the maximum height reached by the block relative to the equilibrium position of the spring.
An M = 1.35 kg block is placed on top of a vertical spring, whose force constant is k = 12,400 N/m. The spring is compressed by d = 0.0230 m and is initially at rest. When the block is released, it accelerates upward. (Insert Image) (1) Find the speed of the block when the spring has returned to the spring's equilibrium position. (2) Upon reaching the equilibrium position, the block leaves the spring and continues to rise upward. Ignore any oscillation of the spring. Find the maximum height reached by the block relative to the equilibrium position of the spring.
An Introduction to Physical Science
14th Edition
ISBN:9781305079137
Author:James Shipman, Jerry D. Wilson, Charles A. Higgins, Omar Torres
Publisher:James Shipman, Jerry D. Wilson, Charles A. Higgins, Omar Torres
Chapter4: Work And Energy
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An M = 1.35 kg block is placed on top of a vertical spring, whose force constant is k = 12,400 N/m. The spring is compressed by d = 0.0230 m and is initially at rest. When the block is released, it accelerates upward.
(Insert Image)
(1) Find the speed of the block when the spring has returned to the spring's equilibrium position.
(2) Upon reaching the equilibrium position, the block leaves the spring and continues to rise upward. Ignore any oscillation of the spring. Find the maximum height reached by the block relative to the equilibrium position of the spring.
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