Solve for `x` if `(cot^(-1)x)^2-3(cot^(-1)x)+2>0`

Explanation

To solve the inequality \((\cot^{-1} x)^2 - 3(\cot^{-1} x) + 2 > 0\), we can follow these steps:

### Step 1: Let \( y = \cot^{-1} x \)
We can rewrite the inequality in terms of \( y \):
\[ y^2 - 3y + 2 > 0 \]

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