Taking Energy from a Flywheel

Classical Mechanics Level pending

A rotating disk flywheel stores energy in kinetic form. Suppose a load converts the flywheel kinetic energy into electrical energy at a constant rate (in Watts).

When the load is first applied, the flywheel angular speed and its derivative are ( ω 0 , ω ˙ 0 ) (\omega_0, \dot{\omega}_0) . At some later time, the angular speed and its derivative are ( 1 2 ω 0 , β ω ˙ 0 ) ( \frac{1}{2} \omega_0, \beta \, \dot{\omega}_0) .

What is the value of β \beta ?


The answer is 2.0.

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