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In this question, the height you are dropping it from is irrelevant. They are simply asking to convert the height of the bounce from inches to feet.

55 inches / 12 inches/foot = 4 foot 7 inches.

There are a few ways to do the calculation in your head without a calculator.

5 feet is 60 inches (12x5). In this case you are just a little under 5 feet, so either subtract 5 inches from 5 feet, or start with a base of 4 feet (48"), and find the difference (remainder).

If you are rounding the answer... then you would round up to 5 feet since it is greater than 4.5 feet.

Q: A tennis ball bounces about 55 inches high when it dropped from a height of 100 inches onto a hard surface about how many feet high does it bounce?

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The higher the height the ball is dropped from, the higher the height it will bounce to.

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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

Yes - the greater the height an item dropped the resulting bounce is higher

Yes. Under ideal circumstances - no air resistance, elastic collision (i.e., perfect bounce), the ball should bounce back to the same height from which it was dropped, due to conservation of energy. In practice, some energy is always lost, both due to air resistance and to a non-perfect bounce.

It depends what height you drop the ball and what surface the ball is being dropped on.

When a golf ball is dropped onto the pavement, it compresses upon impact and stores some of the energy. This stored energy is then released, causing the ball to bounce back up into the air. The elasticity of the ball and the pavement's surface play a role in dictating the height and speed of the bounce.