Find the coordinates of the tip of the position vector which is equivalent to ` vec A B` , where the coordinates of `Aa n d Ba r e(3,1)a n d(5,0)` respectively.

Explanation

To find the coordinates of the tip of the position vector equivalent to \(\vec{AB}\), where the coordinates of points A and B are given as \(A(3,1)\) and \(B(5,0)\) respectively, we can follow these steps:

### Step 1: Define the Position Vectors
First, we need to define the position vectors for points A and B.

- The position vector \(\vec{A}\) for point A(3,1) can be expressed as:
\[
\vec{A} = 3\hat{i} + 1\hat{j} + 0\hat{k}
...