well, it all depends on how dead or new the ball is. If it is fresh, it will bounce about 3 1/2 feet.
After the first bounce, the ball will rebound to 18 ft, and after the second bounce, it will rebound to 18 * 18/32 = 10.125 ft. After the third bounce, it will rebound to 1.8 * 18 ft ≈ 3.24 ft. Therefore, after the fourth bounce, it will rebound to approximately 1.8 * 10.125 ft = 18.225 ft.
3 ft
After each bounce, the ball reaches half of the height from which it was dropped. Since the ball was initially dropped from 10 feet, on the first bounce it will reach 5 feet, on the second bounce it will reach 2.5 feet, on the third bounce it will reach 1.25 feet, and on the fourth bounce it will reach 0.625 feet.
3 ft
14 ft high 20 ft long
The standard tennis net is three feet high, exactly one yard.
250 FT. Idiot!!
A golf ball dropped from a height of 5 feet will bounce back to around 2.5 feet under ideal conditions. This bounce height would vary based on factors like the surface material and the initial velocity of the ball.
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30 ft
If we knew from what height the ball, when dropped, would reach its terminal velocity, and if we knew the percentage of rebound the ball would give, we could then be certain. I can only guess that a basketball will rebound approximately 75% of the height from which it is dropped, and if the height at which it would reach terminal velocity is maybe 300 feet, the ball would bounce back up to 225 feet. Just a guess! A basketball has an elasticity (or "bounciness") of about 56 percent.I'm not sure there's a theoretical limit. In practice, of course, there would be one: when the velocity of the ball impacting the ground is so great the ball explodes rather than bouncing. But you'd have to fire it out of some kind of basketball cannon to get it moving that fast.The official standard for ball inflation is that the ball should bounce roughly 75% of its drop height (specifically, between 49" and 54") when dropped from 6 feet. If you're referring to just the height a dropped ball could bounce and you're not throwing it down with some kind of basketball-downward-hurling machine, you could calculate the theoretical bounce height by figuring out what terminal velocity is for a basketball, calculating how high you'd have to drop it from (assuming no atmosphere) to achieve that velocity, and then multiplying by 0.75. I'm not going to do it for you, because I'm not actually all that interested in the answer, but that's how you could do it if you are.
50 x 95 = 4750 sq ft