The impulse delivered to a particle equals the change in its momentum. If the velocity changes from v_i to v_f for a particle of mass m, which expression gives the impulse J?

J = m (v_i + v_f)

J = m (v_f − v_i)/2

J = m (v_f − v_i)

Impulse is the change in momentum. Since momentum is p = m v, the change in momentum is Δp = p_f − p_i = m v_f − m v_i = m (v_f − v_i). So the impulse delivered is J = m (v_f − v_i). The other expressions mix momentum or average values instead of the actual change, which is why they don’t match the impulse. If you treat velocities as vectors, J is the vector difference scaled by the mass, and its magnitude is |J| = m |v_f − v_i| when directions matter.

J = (1/2) m (v_f − v_i)

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