Figure 8.11 (Example 8.8) A block sliding on a fric- tionless, horizontal surface collides with a light spring. (a) Initially, the block slides to the right, approaching the spring. (b) The block strikes the spring and begins to compress it. (c) The block stops momen- tarily at the maximum compression of the spring. (d) The spring pushes the block to the left. As the x= 0 ww- E = mu a b ® WWW E = mv + kx E = kxmax spring returns to its equilib- rium length, the block con- tinues moving to the left. The energy equations at the right show the energies of the system in the friction- less case in part (A). max d
Figure 8.11 (Example 8.8) A block sliding on a fric- tionless, horizontal surface collides with a light spring. (a) Initially, the block slides to the right, approaching the spring. (b) The block strikes the spring and begins to compress it. (c) The block stops momen- tarily at the maximum compression of the spring. (d) The spring pushes the block to the left. As the x= 0 ww- E = mu a b ® WWW E = mv + kx E = kxmax spring returns to its equilib- rium length, the block con- tinues moving to the left. The energy equations at the right show the energies of the system in the friction- less case in part (A). max d
Glencoe Physics: Principles and Problems, Student Edition
1st Edition
ISBN:9780078807213
Author:Paul W. Zitzewitz
Publisher:Paul W. Zitzewitz
Chapter11: Energy And Its Conservation
Section: Chapter Questions
Problem 83A
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A block having a mass of 0.80 kg is given an initial velocity υⒶ = 1.2 m/s to the right and collides with a spring whose mass is negligible and whose force constant is k = 50 N/m as shown.
(A) Assuming the surface to be frictionless, calculate the maximum compression of the spring after the collision. (B) Suppose a constant
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