Bullet fired at a Block at rest.

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A bullet with a velocity of 390 m/s and mass of 0.007 kg is fired at a block weighing 0.850 kg, penetrating it and exiting with a velocity of 130 m/s. The block slides a distance of 0.410 m after the bullet exits. The discussion involves calculating the coefficient of friction using the equations of motion and force. The initial calculations were incorrect due to an assumption that the block's velocity immediately after the bullet exited was the same as the bullet's exit velocity. Correct application of conservation of momentum is crucial for accurate results in determining the coefficient of friction.
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Bullet is fired at a block resting on a table. The velocity of the bullet is 390 m/s and has a mass of .007kg. The mass of the block is .850kg. The bullets penetrates the block and exits it with a velocity of 130 m/s causing the block to slide a distance of .410 m.

What is the coefficient of friction?


So, I thought maybe I could use the equation F= (mu)n -------> F = (mu)mg

and v^2 = (Vo)^2 + 2a(x-xo);

I plugged in the final and initial velocities along with the displacement and solved for a.

Plugged a into the equation F=ma to get the force then used that number and set it equal to (mu)mg to solve for (mu). Ended up with some number that was way too large to be a coeff. of friction.

I'm guessing it was a mistake to assume the velocity of the block at the split second after the bullet exited, was the same as the velocity of the bullet.

Any help would be appreciated...
 
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Think conservation of momentum. When the bullet is exiting the block the sum of its momentum and the momentum of the block has to equal the initial momentum of the bullet.
 
Solved it, had the velocity of the block incorrect and that screwed me up in the final calculation. Thanks.
 
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