Kinetic energy is not conserved during Inelastic collision but momentum is conserved.
Relation between velocity before collision and velocity after collision can be determined using conservation of momentum.
Subtract the value of kinetic energy after collision from the kinetic energy before collision, the outcome will be energy dissipated during collision.
Let velocity of object A of mass m before collision is u
It collides with object B of mass M and velocity of both objects stuck together is v
Now,
Applying Conservation of momentum,
=> m*u = (M + m)*v
=> v = (m*u) / (M + m)
Now,
Kinetic energy before collision, Ki = 1/2*m*u2
Final Kinetic energy, K f = 1/2*(M + m)*v2 = 1/2*(M + m)*((m*u) / (M + m))2
= 1/2*(m*u)2 / (M + m)
Energy lost in collision, E' = K f - Ki = [ 1/2*(m*u)2 / (M + m) - 1/2*m*u2 ]
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