The ball will jump up and down but with reduced height after every bounce due to damping.
Damping means loss of energy due to external factors.
In this case some amount of energy is lost due to sound produced when hitting the floor and also due to some air resistance.
So u need to know the damping constant for this motion.
It is a complicated problem.
BUT if u neglect all external factors the collision with ground is elastic for any bounce the height will be same!
The total vertical distance the ball has traveled is 96 feet, calculated as 48 feet for the initial drop plus 48 feet for the sum of the bounces (24 feet for the first bounce and 12 feet for the second bounce).
After the first bounce, the ball reaches a height of 24 feet. After the second bounce, it reaches a height of 12 feet, and so on. The ball will bounce an infinite number of times, each time reaching half the height of the previous bounce, getting closer and closer to the ground but never actually reaching 0 feet in height.
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.
bankbet99: Touch height when taking off in situ]-[Touch height when not jumping on the spot] = [Vertical take-off height] Definition Vertical bounce: generally refers to the jumping method of human beings on the spot without running. Vertical bounce height: Generally refers to the bounce height of human beings in place and without running.
The total vertical distance the ball has traveled is 96 feet, calculated as 48 feet for the initial drop plus 48 feet for the sum of the bounces (24 feet for the first bounce and 12 feet for the second bounce).
After the first bounce, the ball reaches a height of 24 feet. After the second bounce, it reaches a height of 12 feet, and so on. The ball will bounce an infinite number of times, each time reaching half the height of the previous bounce, getting closer and closer to the ground but never actually reaching 0 feet in height.
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