Find the distance of point (8, 3) from x axis & y axis.

Answer

To find the distance of the point (8, 3) from the x-axis and y-axis, we can follow these steps:

### Step-by-Step Solution:

1. **Understanding the Coordinates**:
The point given is (8, 3). Here, 8 is the x-coordinate and 3 is the y-coordinate.

2. **Distance from the X-Axis**:
- The distance from a point to the x-axis is simply the absolute value of the y-coordinate.
- For the point (8, 3), the y-coordinate is 3.
- Therefore, the distance from the x-axis (d1) is:
\[ d1 = |y| = |3| = 3 \text{ units} \]

3. **Distance from the Y-Axis**:
- The distance from a point to the y-axis is the absolute value of the x-coordinate.
- For the point (8, 3), the x-coordinate is 8.
- Therefore, the distance from the y-axis (d2) is:
\[ d2 = |x| = |8| = 8 \text{ units} \]

4. **Final Result**:
- The distance of the point (8, 3) from the x-axis is 3 units.
- The distance of the point (8, 3) from the y-axis is 8 units.

### Summary:
- Distance from x-axis (d1) = 3 units
- Distance from y-axis (d2) = 8 units