The speed of transverse wave `v` in a stretched string depend on length tension `T` in the string and liner mass density (mass per unit length). `mu`. Find the relation using method of dimensions.

Explanation

To find the relation for the speed of a transverse wave \( v \) in a stretched string in terms of tension \( T \) and linear mass density \( \mu \) using the method of dimensions, we can follow these steps:

### Step 1: Identify the variables and their dimensions
We have:
- Speed of the wave \( v \) (dimension: \( [L T^{-1}] \))
- Tension \( T \) (dimension: \( [M L T^{-2}] \))
- Linear mass density \( \mu \) (dimension: \( [M L^{-1}] \))

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