Let A be a square matrix of order `3xx3`, then `|k A|`is equal to
(A) `k|A|` (B) `k^2|A|` (C) `K^3|A|` (D) `3k |A|`

Explanation

To solve the problem, we need to determine the value of \(|kA|\) where \(A\) is a square matrix of order \(3 \times 3\) and \(k\) is a constant.

### Step-by-Step Solution:

1. **Understanding the Determinant Property**:
We know a property of determinants that states if a square matrix \(A\) of order \(n\) is multiplied by a scalar \(k\), the determinant of the resulting matrix \(kA\) can be expressed as:
\[
|kA| = k^n |A|
...