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A bullet of mass m is fired at velocity vo into a block of mass M, embedding in the block. The block is attached to a spring with spring constant k. We will calculate the maximum spring displacement due to the collision. Assume the block starts at the neutral, uncompressed spring position. (a) What quantities are conserved in the collision? (circle all that apply) a. Linear Momentum b. Impulse c. Kinetic Energy d. Angular momentum about the point directly under the block. (b) What is the velocity of the bullet-block system immediately after the collision? (c) How much does the spring compress? Explain your reasoning.

A bullet of mass m is fired at velocity vo into a block of mass M, embedding in the block. The block is attached to a spring with spring constant k. We will calculate the maximum spring displacement due to the collision. Assume the block starts at the neutral, uncompressed spring position. (a) What quantities are conserved in the collision? (circle all that apply) a. Linear Momentum b. Impulse c. Kinetic Energy d. Angular momentum about the point directly under the block. (b) What is the velocity of the bullet-block system immediately after the collision? (c) How much does the spring compress? Explain your reasoning.

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A bullet of mass m is fired at velocity vo into a block of mass M, embedding in the block. The block is attached to a spring with spring constant k. We will calculate the maximum spring displacement due to the collision. Assume the block starts at the neutral, uncompressed spring position. (a) What quantities are conserved in the collision? (circle all that apply) a. Linear Momentum b. Impulse c. Kinetic Energy d. Angular momentum about the point directly under the block. (b) What is the velocity of the bullet-block system immediately after the collision? (c) How much does the spring compress? Explain your reasoning.
Transcribed Image Text:A bullet of mass m is fired at velocity vo into a block of mass M, embedding in the block. The block is attached to a spring with spring constant k. We will calculate the maximum spring displacement due to the collision. Assume the block starts at the neutral, uncompressed spring position. (a) What quantities are conserved in the collision? (circle all that apply) a. Linear Momentum b. Impulse c. Kinetic Energy d. Angular momentum about the point directly under the block. (b) What is the velocity of the bullet-block system immediately after the collision? (c) How much does the spring compress? Explain your reasoning.
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