`A(5,3), B(3,-2)` are two fixed points; find the equation to the locus of a point `P` which moves so that the area of the triangle `P A B` is 9 units.

Explanation

To find the equation of the locus of a point \( P \) such that the area of triangle \( PAB \) is 9 units, we can follow these steps:

### Step 1: Identify the points
Let the coordinates of point \( P \) be \( (h, k) \). The fixed points are given as:
- \( A(5, 3) \)
- \( B(3, -2) \)

### Step 2: Use the area formula for a triangle
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