A 1.25kg hockey puck (puck A) slides across a frictionless sheet of ice and collides with a puck of unknown mass (puck B) head on. The collision is completely elastic, which means no kinetic enegy is lost in the collision. After the collision, puck A moves in the opposite direction at half of its initial speed. Find the mass of puck B.
A 1.25kg hockey puck (puck A) slides across a frictionless sheet of ice and collides with...
20. A hockey puck travels across the ice at a speed of 38 m/s 34° north of east. It has a glancing collision with a stationary puck of the exact same mass. The previously stationary puck moves at 33 m/s 24° north of east. What is the speed and direction of the first puck (both pucks have a mass of 0.3 kg) after the collision? Is the collision elastic or inelastic?
A hockey puck of mass
m = 0.170 kg is loaded into a spring gun with spring
constant k = 306 N/m. The spring is compressed by a
distance d = 0.100 m and then released, launching the puck
onto a horizontal and frictionless surface of ice with speed v in
the positive x-direction. This puck then collides with
another puck of the same mass which is at rest at the origin.
After the collision the two pucks move away...
A hockey puck moving at a speed V1A on a frictionless surface collides head on with a second identical puck moving toward it at speed V2A. After the collision the first puck slows down to speed V1B without changing direction. a. Derive an equation for the velocity V2B of the second puck after the collision. b. Calculate the velocity v2B of the second puck was 12.0 m/s. Both pucks have a mass of 0.16 kg. c. Do your answers change...
The drawing shows a top view of a hockey puck as it slides across frictionless ice. Three forces act on the puck, and it is in equilibrium. The force F is applied at the center and has a magnitude of 31 N. The force F1 is applied at the top edge, and F2 is applied half way between the center and the bottom edge. Find the magnitude of F1 and F2.
4) A curling stone, with a mass of 20.0 kg, slides across the ice at 1.50 m/s. It collides head on with a stationary 0.160-kg hockey puck. After the collision, the puck’s speed is 2.50 m/s. What is the stone’s final velocity?
Hockey puck B rests on a smooth ice surface and is struck by a second puck A, which has the same mass. Puck A is initially traveling at 15.8 m/s and is deflected 20.0 ∘ from its initial direction. Assume that the collision is perfectly elastic. A) Find the final speed of the puck B after the collision. B) Find the final speed of the puck A after the collision. C) Find the direction of B's velocity after the collision.
Hockey puck B rests on a smooth ice surface and is struck by a second puck A, which has the same mass. Puck A is initially traveling at 16.0m/s and is deflected 25.0 degrees from its initial direction. Assume that the collision is perfectly elastic. a) Find the final speed of puck b after the collision. b) Find the final speed of puck a after the collision. c) Find the direction of b's velocity after the collision
A hockey puck, mass 0.24 kg, travelling with a speed of +20 m/s. collides with another stationary puck of exactly half the mass, hitting it head-on, but instant superglue makes the pucks stick together. The collision is perfectly inelastic and one dimensional. Ignore any friction with the ice they are travelling on. Calculate the total momentum of the two-puck system both before and after the collision.
A 120 kg ice hockey goalie, originally at rest, catches a 0.150 kg hockey puck slapped at him at a velocity of 27.9 m/s. Suppose the goalie and the ice puck have an elastic collision and the puck is reflected back in the direction from which it came. Take the puck's initial moving direction as positive. (a) What is the puck's final velocity (in m/s)? (keep 2 decimal places) (b) What is the goalie's final velocity (in m/s)? (c) To...
Problem 5: A circular air hockey puck of radius t slides across a frictionless air hockey table and is subjected to several forces as shown below. The magnitude and direction of each force is given. Forces are applied at either the center of mass of the puck the outer edge (a distance from the center)