The dimension of `L//C` is equivalent to that of (`L to` inductance, `C to`capacitance)

Options

A. `omega^(2)`, `omega-=`angular frequency.
B. `L^(2)`, `L-=`inductance
C. `R^(2)`, `R-=` resistance.
D. none of these

Explanation

To solve the problem of finding the dimension of \( \frac{L}{C} \) where \( L \) is inductance and \( C \) is capacitance, we can follow these steps:

### Step 1: Understand the dimensions of inductance and capacitance
- The dimension of inductance \( L \) is given by:
\[ [L] = [M][L^2][T^{-2}] \]
where \( M \) is mass, \( L \) is length, and \( T \) is time.
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