Consider a frictionless track as shown in the figure below. A block of mass m, = 2.00 kg is released from point O from a height of h = 1.15 m. It makes a perfectly inelastic collision at point ® with a block of mass m, = 2.00 kg that is initially at rest. After the collision, the block of mass m, moves to the right and collides with a spring at point ©. The spring is attached to a wall and has a spring constant of 8.81 kN/m. h (a) Calculate the energy loss during the collision. Enter the magnitude. (b) Calculate the maximum compression of the spring. cm (c) Instead of an inelastic collision, consider a head-on elastic collision at point ®. During this specific elastic collision when the masses are equal, m, transfers its kinetic energy to m, and as a result, m, comes to rest. Calculate the maximum compression of the spring. cm

College Physics
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Chapter1: Units, Trigonometry. And Vectors
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Consider a frictionless track as shown in the figure below. A block of mass m, = 2.00 kg is released from point O from a height of h = 1.15 m. It makes a perfectly inelastic collision at point ® with a block
of mass m, = 2.00 kg that is initially at rest. After the collision, the block of mass m, moves to the right and collides with a spring at point ©. The spring is attached to a wall and has a spring constant of
8.81 kN/m.
A
m
h
m2
B
(a) Calculate the energy loss during the collision. Enter the magnitude.
4.0
(b) Calculate the maximum compression of the spring.
4.0
cm
(c) Instead of an inelastic collision, consider a head-on elastic collision at point ®. During this specific elastic collision when the masses are equal, m,
transfers its kinetic energy to m, and as a
result, m, comes to rest. Calculate the maximum compression of the spring.
4.0
cm
Transcribed Image Text:Consider a frictionless track as shown in the figure below. A block of mass m, = 2.00 kg is released from point O from a height of h = 1.15 m. It makes a perfectly inelastic collision at point ® with a block of mass m, = 2.00 kg that is initially at rest. After the collision, the block of mass m, moves to the right and collides with a spring at point ©. The spring is attached to a wall and has a spring constant of 8.81 kN/m. A m h m2 B (a) Calculate the energy loss during the collision. Enter the magnitude. 4.0 (b) Calculate the maximum compression of the spring. 4.0 cm (c) Instead of an inelastic collision, consider a head-on elastic collision at point ®. During this specific elastic collision when the masses are equal, m, transfers its kinetic energy to m, and as a result, m, comes to rest. Calculate the maximum compression of the spring. 4.0 cm
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