4) Problem 4: Gravitational acceleration on the moon is one sixth of that on Earth. A ballreleased from rest above the surface falls from height d in a time of t = 1.3 seconds.>Part (a) Write an expression for the final velocity of the ball when it impacts the surface of the moon assuming it is dropped from rest. Thisexpression should be in terms of only. g (theal acceleration on Earth), and time, .select partthe moon?Part (b) Calculate the final velocity. v. numerically in m/s.Part (c) Calculate the height, d (in meters), from which the ball was dropped.Part (d) From how high up would this ball need to be dropped on the earth, de (in meters), if it took the same time to reach the ground as it did on

4) Problem 4: Gravitational acceleration on the moon is one sixth of that on Earth. A ball released from rest above the surface falls from height d in a time of t=1.3 seconds. "Î ¿Part (a) Write an expression for the final velocity vy of the ball when it impacts the surface of the moon assuming it is dropped from rest. This expression should be in terms of only.g (the select part al acceleration on Earth), and time. £. the moon? Part (b) Calculate the final velocity. v. numerically in m/s. Part (c) Calculate the height, d (in meters), from which the ball was dropped. Part (d) From how high up would this ball need to be dropped on the earth, d, (in meters), if it took the same time to reach the ground as it did on

4) Problem 4: Gravitational acceleration on the moon is one sixth of that on Earth. A ball released from rest above the surface falls from height d in a time of t=1.3 seconds. "Î ¿Part (a) Write an expression for the final velocity vy of the ball when it impacts the surface of the moon assuming it is dropped from rest. This expression should be in terms of only.g (the select part al acceleration on Earth), and time. £. the moon? Part (b) Calculate the final velocity. v. numerically in m/s. Part (c) Calculate the height, d (in meters), from which the ball was dropped. Part (d) From how high up would this ball need to be dropped on the earth, d, (in meters), if it took the same time to reach the ground as it did on