Physics question :- in an elastic collision -The final linear momentum is equal to initial linear momentum. Is this correct? Why?
it follows from Newton's Laws. 3rd law, action and reaction are equal and opposite; and 2nd law \(F = \dot p\). so for a collision where \(F ~dt = d(mv)\), we have \( F_1 = -F_2, \quad d(mv)_1 + d(mv)_2 = 0\) and it's also true in an inelastic collision
So this is correct
But that is not the answer ,it is incorrect
Oh I think the initial linear momentum is negative of final linear momentum and vice versa ......that's why it is incorrect.
linear momentum of a closed and isolated "system" cannot change when there is no external force
linear momentum of individual objects can change, but the total linear momentum remains constant
Then answer should be correct but it's not.
your question is ambiguous
``` -The final linear momentum is equal to initial linear momentum. Is this correct? Why? ``` final linear momentum of what ?
Obviously, it should be for complete system
assuming no external force, the linear momentum of system must be same at any point in time
The law of conservation of momentum is not applicable for, say, this system.|dw:1448619139427:dw|
Try to answer why.
If we Take example of an elastic collision between a ball and wall Initial momentum is =MV {M is mass of ball and V velocity) And final =-MV (as wall is fixed so velocity of ball is reversed.)
the system must be closed and isolated
Because gravity acts as external force
Plus there are impulsive adhesive forces in the wall.
No, not gravity
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