5. Collision. The illustration in Fig. 3 shows the 20-kg block A sliding down on a rough surface with a slope of 15°. The dynamic coefficient of friction between the block's contact surface and the supporting surface is A = 0.2. At the beginning of the experiment (t = 0s), the block A has a velocity of v= 15 m/s and the distance between A and the 15-kg block B is s 6m. The spring has a stiffness of k = 2000 N/m. Determine the maximum compression of the spring due to the collision. Assume #B= 0.3 for the sliding of B and e= 0.5 for the collision. 15 m/s -k = 2000 N/m 100 B s=6m 15° A
5. Collision. The illustration in Fig. 3 shows the 20-kg block A sliding down on a rough surface with a slope of 15°. The dynamic coefficient of friction between the block's contact surface and the supporting surface is A = 0.2. At the beginning of the experiment (t = 0s), the block A has a velocity of v= 15 m/s and the distance between A and the 15-kg block B is s 6m. The spring has a stiffness of k = 2000 N/m. Determine the maximum compression of the spring due to the collision. Assume #B= 0.3 for the sliding of B and e= 0.5 for the collision. 15 m/s -k = 2000 N/m 100 B s=6m 15° A
International Edition---engineering Mechanics: Statics, 4th Edition
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ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
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Chapter7: Dry Friction
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![The illustration in Fig. 3 shows the 20-kg block A sliding down on a
rough surface with a slope of 15°. The dynamic coefficient of friction between the block's contact
surface and the supporting surface is HA = 0.2. At the beginning of the experiment (t = 0s),
the block A has a velocity of v = 15 m/s and the distance between A and the 15-kg block B
is s = 6 m. The spring has a stiffness of k = 2000 N/m. Determine the maximum compression
of the spring due to the collision. Assume ug = 0.3 for the sliding of B and e = 0.5 for the
5. Collision.
collision.
15 m/s
-k = 2000 N/m
s = 6 m
15°](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F612b9db5-965e-4357-9951-6edb2b58dbd1%2Fa1aa11e6-42a4-445f-857f-0550dcc5bfb1%2Fd6e3i8r_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The illustration in Fig. 3 shows the 20-kg block A sliding down on a
rough surface with a slope of 15°. The dynamic coefficient of friction between the block's contact
surface and the supporting surface is HA = 0.2. At the beginning of the experiment (t = 0s),
the block A has a velocity of v = 15 m/s and the distance between A and the 15-kg block B
is s = 6 m. The spring has a stiffness of k = 2000 N/m. Determine the maximum compression
of the spring due to the collision. Assume ug = 0.3 for the sliding of B and e = 0.5 for the
5. Collision.
collision.
15 m/s
-k = 2000 N/m
s = 6 m
15°
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