Find the set of values of x for which `(tan3x-tan2x)/(1+tan3x.tan2x)=1`.

Explanation

To solve the equation \(\frac{\tan(3x) - \tan(2x)}{1 + \tan(3x) \tan(2x)} = 1\), we can use the tangent subtraction identity.

### Step-by-step Solution:

1. **Recognize the Identity**:
The left-hand side of the equation can be rewritten using the tangent subtraction identity:
\[
\tan(a - b) = \frac{\tan a - \tan b}{1 + \tan a \tan b}
...