A thin uniform ring of radius R carrying charge q and mass m rotates about its axis with angular velocity `omega`. Find the ratio of its magnetic moment and angular momentum.

Explanation

To find the ratio of the magnetic moment (μ) and angular momentum (L) of a thin uniform ring of radius R, carrying charge q and mass m, rotating about its axis with angular velocity ω, we can follow these steps:

### Step 1: Calculate the Current (I)
The current (I) in the ring can be defined as the charge (q) passing through a point in the ring per unit time. The time period (T) for one complete rotation is given by:

\[ T = \frac{2\pi}{\omega} \]
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