A bullet of mass m is moving with velocity u penetrates into a block upto thickness d,if the block is fixed.now if block is free to move on smooth horizontal surface and bullet is fired into it symmetrically with same velocity u ,it penetrates upto thickness d'.assume resistance force due to block on bullet in both the cases is same. find ratio d/d' if m=M(mass of block).
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Let's consider, our system to be the bullet as well as the block.
Since, there is no other external force acting on the system , (gravitational forces can be ignored since the motion is to be considered only in the horizontal direction)
Now,
Initial momentum of the system = mu
Let the velocity of the block after collision occurs and the bullet again comes out of the block be v1
So, Final momentum = Mv1 + mv
Initial momentum = Final momentum
So,
mu = nmv1 + mv
Therefore,
v1 = (u-v)/n
So, the velocity of the block will be (u-v)/n
And , the relative velocity of the bullet with respect to block will be
v-v1 = v-(u-v)/n
= nv+v-u/n = ((n+1)v-u)/n
Hope this helps you !
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Answer:
this is a little complicated to find.
Explanation:
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