A child sleds down a hill and collides at 5.6 m/s into a stationary sled that is identical to his. The child is launched forward at the same speed, leaving behind the two sleds that lock together and slide forward more slowly. What is the speed of the two sleds after this collision?
Two carts on a straight track collide head on. The first cart was moving at 3.6 m/s in the positive direction and the second was moving at 2.4 m/s in the opposite direction. After the collision, the second cart continues moving in its initial direction of motion at 0.24 m/s. If the mass of the second cart is 5.0 times that of the first, what is the mass of the first cart?
An alpha-particle undergoes an elastic collision with a stationary uranium-235 nucleus. What percent of the kinetic energy of the alpha-particle is transferred to the uranium nucleus? Assume the collision is one-dimensional.
Two hockey players of unequal masses collide with each other head-on, each moving at a speed of 15 m/s. After the collision, the hockey players move in the same direction as each other, each at the speed of 5.0 m/s. How many times greater is the mass of the more massive hockey player than the mass of the other hockey player?
In an elastic collision, a bumper car of mass 250 kg collides directly from behind with a bumper car of mass 315 kg that is traveling in the same direction. The initial speed of the leading bumper car is 4.3 m/s and that of the trailing car is 5.2 m/s.
What is the speed of the 250 kg bumper car after the collision?
What is the speed of the 315 kg bumper car after the collision?
A proton is traveling at m/s in the positive -direction. The proton collides elastically with a stationary alpha particle that has four times the mass of the proton. After the collision, the proton moves in a direction above the positive -direction. What percentage of the proton’s kinetic energy before the collision does the proton have after the collision?
Two identical pucks, puck 1 and puck 2, are on an air hockey table. Puck 1 is initially at rest. Puck 2 approaches puck 1, moving west at a speed of 4.7 m/s. The pucks collide elastically. After the collision, puck 2 moves in a direction north of west.
What is the speed of puck 1 after the collision?
At what angle south of west is the direction of the motion of puck 1 after the collision?
A billiard ball, labeled Ball1, moves in the positive -direction at 2.56 m/s. Ball1 collides with another, stationary, billiard ball, labeled Ball2. Both balls’ masses are 230 g. After the collision, Ball1 has a speed of 0.340 m/s and moves in a direction above the positive -direction.
What is the speed of Ball2 after the impact?
At what angle below the positive -direction is the motion of Ball2?
Two identical billiard balls, Ball A and Ball B, collide. Ball A is initially traveling at m/s and Ball B is travelling at m/s. The balls collide elastically when the center of Ball A is at the origin and the center of Ball B is at the point where is the radius of the balls.
What is the velocity of Ball A after the collision?
What is the velocity of Ball B after the collision?
In an elastic collision, a 400 kg bumper car collides directly from behind with a second, identical bumper car that is traveling in the same direction. The initial speed of the leading bumper car is 5.60 m/s and that of the trailing car is 6.00 m/s. Assume that the mass of the drivers is negligible.
What is the final speed of the leading bumper car?
What is the final speed of the trailing bumper car?
Two asteroids of different sizes are on a collision course with each other. The large asteroid’s mass is kg and the small asteroid’s mass is kg. The large asteroid’s speed is 1 120 m/s and the small asteroid’s speed is 688 m/s. The large asteroid moves in the positive -direction and the small asteroid moves in a direction above the positive -direction. When the asteroids collide, they stick together.
At what speed do the asteroids move after the collision?
At what angle above the positive -direction is the motion of the asteroids after the collision?
A child of mass 34 kg rides a sled with a mass of 18 kg down a hill. At the bottom of the hill, the sled moves horizontally and collides elastically at a speed of 4.8 m/s with a stationary sled that has the same mass as the sled he is riding. The child is launched forward from his sled at 4.8 m/s, landing clear of both sleds. After the collision, the sled that the child was launched from continues to move.
After the collision, what is the speed of the sled that the child was launched from?
After the collision, what is the speed of the sled that was initially at rest?