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  1. Calculate the following: (a) the velocity of the players just after the tackle, (b) the decrease in kinetic energy during the collision. 06-43) This is a collision & momentum is conserved during all collisions & explosions.

  2. F net = Δ p Δ t , where Fnet is the net external force, Δ p is the change in momentum, and Δ t is the change in time. We can solve for Δ p by rearranging the equation. F net = Δ p Δ t. to be. Δ p = F net Δ t . F net Δ t is known as impulse and this equation is known as the impulse-momentum theorem.

  3. Determine the impulse. Known : Mass of ball (m) = 5 gram = 0.005 kg. Velocity of ball before collision (vo) = -6 m/s.

  4. a. force b. impact c. impulse d. collision Calculate the impulse experiehced by (Show appropriate units on your answer.) a 65.8-kg halfback encountering a force of 1025 N for 0.350 seconds.

  5. Relate impulses to collisions. Apply the impulse-momentum theorem to solve problems. We have defined momentum to be the product of mass and velocity. Therefore, if an object’s velocity should change (due to the application of a force on the object), then necessarily, its momentum changes as well.

  6. A force acting upon an object for some duration of time results in an impulse. The quantity impulse is calculated by multiplying force and time. Impulses cause objects to change their momentum.

  7. Momentum and Impulse. 1. The momentum of a 3000 kg truck is 6.36 × 104 kg·m/s. At what speed is the truck traveling? 2. A 0.40 kg object is moving on a frictionless surface with a speed of 30 m/s. A force of 2.0 N is applied continually until the velocity of the object has been reversed. How long was the force applied? 3.