The distance of `M(12,23)` from the x-axis is :

Options

A. 12 units
B. 21 units
C. 23 units
D. 25 units

Answer

To find the distance of the point \( M(12, 23) \) from the x-axis, we can follow these steps:

### Step-by-Step Solution:

1. **Identify the Coordinates**: The point \( M \) has coordinates \( (12, 23) \). Here, \( 12 \) is the x-coordinate and \( 23 \) is the y-coordinate.

2. **Understand the Concept of Distance from the x-axis**: The distance of any point from the x-axis is determined solely by its y-coordinate. This is because the x-axis is defined as the line where \( y = 0 \).

3. **Calculate the Distance**: Since the distance from the x-axis is equal to the absolute value of the y-coordinate, we can directly take the y-coordinate of point \( M \):
\[ \text{Distance from x-axis} = |y| = |23| = 23 \]

4. **Conclusion**: Therefore, the distance of the point \( M(12, 23) \) from the x-axis is \( 23 \) units.