As shown, tennis ball A rolls off the top of a 10.0 m high wall, falls 4.00 m, and strikes another tennis ball, B, obliquely. (Figure 1) Before the collision, tennis ball Bhas a speed of 19.0 m/s as it moves upward. Each ball's mass is 57.0 g and the collision's coefficient of restitution is 0.630.(Figure 2) In the figure, ?1=30.0? and?1=20.0?. What is (vA)1, the velocity of tennis ball A, immediately before the collision?


The ball will fall freely before the collision under the influence of gravity,
$$ \begin{aligned} v^{2}-u^{2} &=2 g h \\ \left(v_{A}\right)_{1} &=\sqrt{2 g h} \\ &=\sqrt{2 \times 9.8 \times 4} \\ &=8.85 \mathrm{~m} / \mathrm{s} \end{aligned} $$
As shown, tennis ball A rolls off the top of a 10.0 m high wall, falls...
Need help on part C!
As shown, tennis ball A rolls off the top of a 10.0 m high wall, falls 4.00 m, and strikes another tennis ball, B, obliquely. (Figure 1) Before the collision, tennis ball B has a speed of 21.0 m/s as it moves upward. Each ball's mass is 57.0 g and the collision's coefficient of restitution is 0.730. (Figure 2) In the figure, a-30.0° and фі-20.0. What is (VA), , the velocity of tennis ball A,...
A tennis ball is shot straight up from the ground. After traveling 4.00 m, the ball passes a 4.00 m high window and then continues straight up until it loses all its upward velocity and falls to the ground. During the last second of its flight before it hits the ground, the ball drops 20.0 m. a) What is the maximum height above the ground reached by the ball? b) What is the total time for the ball’s flight? c)...
A Ball Hits a Wall Elastically Part A A ball of mass m moving with velocity strikes a vertical wall as shown in (Figure 1). The angle between the ball's initial velocity vector and the wall is 0, as shown on the diagram, which depicts the situation as seen from above. The duration of the collision between the ball and the wall is Δ, and this collision is completely elastic. Friction is negligible, so the ball does not start spinning...
A 3.00-N ball collides with a 10.0-m high wall. Calculate the impulse and size of the force of the wall for each of the following cases: a. The ball’s speed is 5 m/s just before it hits the wall and 5 m/s just after leaving the wall. The time of collision is 0.100 s. b. The ball’s speed is 5 m/s just before it hits the wall and 4 m/s just after leaving the wall. The time of collision is...
A ball of mass m moving with velocity v⃗ i strikes a vertical wall as shown in (Figure 1) . The angle between the ball's initial velocity vector and the wall is θi as shown on the diagram, which depicts the situation as seen from above. The duration of the collision between the ball and the wall is Δt, and this collision is completely elastic. Friction is negligible, so the ball does not start spinning. In this idealized collision, the...
A 60 g tennis ball with an initial speed of 25 m/s hits a wall and rebounds with the same speed. The figure shows the force of the wall on the ball during the collision. Part A What is the value of F_max, the maximum value of the contact force during the collision?
A 1 kg ball bounces off the ground as shown: 45° The ball's kinetic energy immediately beforehand is 50 J. The coefficient of restitution for the collision is e = 1/V2. The ball's linear momentum in the r direction is conserved through the collision 1. How fast is the ball going right after it bounces? 2. How much energy is lost in the collision? 3, Assuming that g = 10 m/s2, how high will the ball bounce?
A golf ball rolls off a horizontal cliff with an initial speed of 10.7 m/s. The ball falls a vertical distance of 12.2 m into a lake below. (a) How much time does the ball spend in the air? (b) What is the speed v of the ball just before it strikes the water?
A golf ball rolls off a horizontal cliff with an initial speed of 10.2 m/s. The ball falls a vertical distance of 15.3 m into a lake below. (a) How much time does the ball spend in the air? (b) What is the speed v of the ball just before it strikes the water?
A golf ball rolls off a horizontal cliff with an initial speed of 14.9 m/s. The ball falls a vertical distance of 12.5 m into a lake below. (a) How much time does the ball spend in the air? (b) What is the speed v of the ball just before it strikes the water?