A completely inelastic collision occurs between two balls of wet putty that move directly toward each...
A completely inelastic collision occurs between two balls of wet putty that move directly toward each other along a vertical axis. Just before the collision, one ball, of mass 3.9 kg, is moving upward at 22 m/s and the other ball, of mass 1.9 kg, is moving downward at 14 m/s. How high do the combined two balls of putty rise above the collision point? (Neglect air drag.)
H Collision Between Two Balls Part A Two identical steel balls, each of mass 3.20 kg, are suspended from strings of length 31.0 cm so that they touch when in their equilibrium position. We pull one of the balls back until its string makes an angle 0 = 52.0° with the vertical and let it go. It collides elastically with the other ball. How high will the other ball rise? m п Submit Answer Tries 0/5 Part B Suppose that...
Angular Momentum and Inelastic Collisions Two balls, each with mass M/2, are attached to the ends of a thin rod of length L = 0.45 m and negligible mass. The rod is free to rotate in a horizontal plane without friction about a fixed vertical axis through its center. With the rod initially at rest (as shown), two wads of wet putty hit the balls at the same time and stick to them. Assume that the wads of putty have...
HW 5.5. The drawing shows a top-view of a collision between two balls. Ball A has a mass of 0.03 kg and is moving along the positive c-axis at 5.5 m/s. It makes a collision with ball B, which has a mass of 0.05 kg and is initially at rest. The collision is not head-on. After the collision, the two balls fly apart with the angles shown in the drawing below. + 5.5 m/s At rest a) What are the...
63. Two billiard balls of identical mass move toward each other. Assume that the collision between them is perfectly elastic. If the initial velocities of the balls are 30 cm/s and -20 cm/s, assume friction and rotation are unimportant What are the velocities of the balls after the collision? Find the final velocity of the two balls if the ball initial velocity of -20 cm/s has a mass equal to one half of the ball with initial velocity 30 cm/s
Two balls with masses of of 2.5 kg and 6.2 kg travel toward each other at speeds of 9 m/s and 3.5 m/s, respectively. If the balls have a head-on inelastic collision and the 2.5-kilogram ball recoils with a speed of 7.00 m/s, how much kinetic energy is lost in the collision?
Two balls with masses of of 2.1 kg and 6.5 kg travel toward each other at speeds of 10 m/s and 4.0 m/s, respectively. If the balls have a head-on inelastic collision and the 2.1-kilogram ball recoils with a speed of 8.00 m/s, how much kinetic energy is lost in the collision?
Two balls with masses of of 2.1 kg and 5.9 kg travel toward each other at speeds of 13 m/s and 4.1 m/s, respectively. If the balls have a head-on inelastic collision and the 2.1-kilogram ball recoils with a speed of 8.20 m/s, how much kinetic energy is lost in the collision?
Two balls with masses of 1.50 kg and 6.30 kg travel toward each other at speeds of 13.0 m/s and 4.30 m/s, respectively. If the balls have a head-on inelastic collision and the 1.50-kilogram ball recoils with a speed of 8.60 m/s, how much kinetic energy is lost in the collision?
Two balls with masses of 1.50 kg and 6.10 kg travel toward each other at speeds of 9.0 m/s and 4.00 m/s, respectively. If the balls have a head-on inelastic collision and the 1.50-kilogram ball recoils with a speed of 8.00 m/s, how much kinetic energy is lost in the collision?