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Consider a string with several rocks tied along its length at equally spaced intervals. You whirl the string overhead so that the rocks follow circular paths. Compared with a rock at the end of the string, a rock at the middle moves Group of answer choiceshalf as fast.twice as fast.triple as fastat the same linear speed.

Question

Consider a string with several rocks tied along its length at equally spaced intervals. You whirl the string overhead so that the rocks follow circular paths. Compared with a rock at the end of the string, a rock at the middle moves Group of answer choiceshalf as fast.twice as fast.triple as fastat the same linear speed.

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Solution

The speed of a rock tied to a string and whirled in a circular path depends on its distance from the center of the circle. The further the rock is from the center, the faster it moves. This is because all the rocks complete a revolution in the same amount of time, but the rocks further from the center have a longer path to travel.

So, compared to a rock at the end of the string, a rock in the middle of the string moves at half the speed. This is because it is half as far from the center of the circle, and therefore has half the distance to travel in the same amount of time.

So, the correct answer is "half as fast".

This problem has been solved

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