Physics: Momentum, Impulse & Collisions Flashcards
7 cards from real AP practice questions. Tap to flip, then mark Knew It or Still Learning — missed cards come back until you master them.
Read the first 7 Physics: Momentum, Impulse & Collisions flashcards as text
In a two-dimensional collision with no external forces, which components of momentum are conserved?
Answer: Both the x and y components independently
Conservation of momentum applies independently to each spatial component, so both p_x and p_y are separately conserved.
A rocket accelerates through space by expelling exhaust gas. This is best explained by:
Answer: Conservation of momentum: the exhaust's backward momentum gives the rocket forward momentum
With no external forces, the total momentum of rocket + exhaust is conserved; expelling mass backward gives the rocket an equal and opposite forward momentum.
What is the SI unit of impulse?
Answer: N·s (equivalent to kg·m/s)
Impulse J = FΔt has units of N·s, which is dimensionally equivalent to kg·m/s (the same as momentum).
Two skaters initially at rest push off each other. Skater A (mass 60 kg) moves right at 2 m/s. If skater B has mass 40 kg, what is B's velocity?
Answer: 3 m/s to the left
Initial total momentum = 0; 60(2) + 40(v_B) = 0 → v_B = −120/40 = −3 m/s (3 m/s to the left).
A 0.2 kg ball strikes a wall at 10 m/s and bounces back at 8 m/s. What is the magnitude of the change in momentum?
Answer: 3.6 kg·m/s
|Δp| = m|v_f − v_i| = 0.2 × |−8 − 10| = 0.2 × 18 = 3.6 kg·m/s.
The center of mass of a system of particles moves at constant velocity when:
Answer: The net external force on the system is zero
By Newton's second law for a system, F_net_external = M a_cm; if F_net_external = 0, then a_cm = 0 and v_cm is constant.
Compared to other types of collisions between the same objects with the same initial velocities, a perfectly inelastic collision:
Answer: Loses the maximum amount of kinetic energy
In a perfectly inelastic collision, objects move together with a common velocity, which represents the greatest possible loss of kinetic energy while still conserving momentum.