solve the equation for `x , 5^(1/2)+5^(1/2 + log_5 sinx) = 15^(1/2 + log_15 cosx)`

Explanation

To solve the equation \( 5^{1/2} + 5^{1/2 + \log_5 \sin x} = 15^{1/2 + \log_{15} \cos x} \), we will follow these steps:

### Step 1: Rewrite the equation
The equation can be rewritten as:
\[ 5^{1/2} + 5^{1/2} \cdot \sin x = 15^{1/2} \cdot \cos x \]

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