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72 meter
rubber ball
If you have the equipment you can film the bounce with a height metric in the background so that the cameral will catch the object as it bounces up against the height metric (e.g., a meter stick). If the camera is really special and you can take slo mo pictures that's even better because you can see the exact moment the object reaches max height on the meter stick. A less precise method would be to time the fall from the max bounce height. In which case the height the ball fell from would be calculated as h = 4.9 T^2 where T is the timed fall in seconds and h is the bounce height in meters.
3 ft
89
For each bounce, the ball will rebound to approximately 87.5% of its previous height. To find the height after the fourth bounce, you can calculate 48 feet x 0.875 to the power of 4, which equals approximately 25.7 feet. So, the height of the fourth bounce would be around 25.7 feet.
Yes, the initial height from which a ball is dropped can influence its bounce height. The higher the drop height, the higher the bounce height is likely to be, as potential energy is converted into kinetic energy during the bounce.
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.
Yes, the height of a ball's bounce is affected by the height from which it is dropped. The higher the drop height, the higher the bounce height due to the conservation of mechanical energy. When the ball is dropped from a greater height, it gains more potential energy, which is converted to kinetic energy during the bounce resulting in a higher bounce height.
On the third bounce, the ball will bounce to a height of 35% of the previous bounce height (35% of 35% of 125m). Therefore, the ball will bounce to a height of (35/100) x (35/100) x 125m = 15.63m on the third bounce.
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.
Yes, the height of a bounce is affected by the height from which the ball is dropped. The higher the ball is dropped from, the higher it will bounce back due to the transfer of potential energy to kinetic energy during the bounce.
Yes - the greater the height an item dropped the resulting bounce is higher
The bounce height of a ball depends on factors like the material of the ball, the surface it bounces on, and the height from which it is dropped. In general, the bounce height is typically lower than the initial drop height due to energy losses during the bounce.
Yes - the greater the height an item dropped the resulting bounce is higher
Yes - the greater the height an item dropped the resulting bounce is higher
The drop height of the ball directly affects the height of its bounce. A higher drop height results in a higher bounce, as the potential energy transferred to the ball upon impact is greater, causing it to rebound higher. Conversely, a lower drop height will result in a lower bounce.