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Modeling Circular Motion, Picture attached to the question.
The boat is traveling at a rate of 1 meter per second.

How long does it take the barnacle to get back to its starting point?

Modeling Circular Motion Picture attached to the question The boat is traveling at a rate of 1 meter per second How long does it take the barnacle to get back t class=

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Answer:

  • 2π seconds

Step-by-step explanation:

The circumference of a circle of radius r is given by

... C = 2πr

When r = 1 m, then

... C = 2π(1 m) = 2π m

The relation between time, distance, and speed is ...

... time = distance/speed

... time = (2π m)/(1 m/s) = 2π s

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Comment on the scenario

We have a hard time imagining what sort of scenario this is modeling, as it appears the "boat" is rotating in such a way as to place the barnacle above and below the water level. This problem may be nonsensical, but at least it is workable. (Some aren't.)

brekv

Answer:2 pi

Step-by-step explanation:

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