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A honeybee hones in on its hive in a spiral path in such a way that the radial distance decreases at a constant rate, r =b- ct, while the angular speed increases at a constant rate, Ô = kt. Find the speed as a function of time.

A honeybee hones in on its hive in a spiral path in such a way that the radial distance decreases at a constant rate, r =b- ct, while the angular speed increases at a constant rate, Ô = kt. Find the speed as a function of time.

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EXAMPLE 1.11.1 A honeybee hones in on its hive in a spiral path in such a way that the radial distance decreases at a constant rate, r =b - ct, while the angular speed increases at a constant rate, Ô = kt. Find the speed as a function of time.
Transcribed Image Text:EXAMPLE 1.11.1 A honeybee hones in on its hive in a spiral path in such a way that the radial distance decreases at a constant rate, r =b - ct, while the angular speed increases at a constant rate, Ô = kt. Find the speed as a function of time.
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