Let A be a non-singular square matrix of order 3 `xx`3. Then |adj A| is equal to
(A) `|A|` (B) `|A|^2`(C) `|A|^3` (D) `3|A|`

Explanation

To solve the problem, we need to find the value of \(|\text{adj} A|\) for a non-singular square matrix \(A\) of order \(3 \times 3\).

### Step-by-Step Solution:

1. **Understanding the Adjoint and Determinant Relationship**:
- The adjoint (or adjugate) of a matrix \(A\), denoted as \(\text{adj} A\), is related to the determinant of \(A\). For any square matrix \(A\) of order \(n\), the determinant of the adjoint of \(A\) can be expressed as:
\[
|\text{adj} A| = |A|^{n-1}
...