Understanding Mirror Images in Geometry
When reflecting a point across the axes, the coordinates change based on the axis of reflection. Here, we will reflect the point (2, 3) across both the x-axis and y-axis.

Reflection Across the X-Axis
To find the mirror image of a point across the x-axis:
- The x-coordinate remains the same.
- The y-coordinate changes its sign.
For the point (2, 3):
- The x-coordinate is 2.
- The y-coordinate is 3, which changes to -3.
Thus, the mirror image of (2, 3) on the x-axis is:
- **(2, -3)**

Reflection Across the Y-Axis
To find the mirror image of a point across the y-axis:
- The y-coordinate remains the same.
- The x-coordinate changes its sign.
For the point (2, 3):
- The y-coordinate is 3.
- The x-coordinate is 2, which changes to -2.
Thus, the mirror image of (2, 3) on the y-axis is:
- **(-2, 3)**

Summary of Reflections
- Point (2, 3) reflected across the x-axis:
- **(2, -3)**
- Point (2, 3) reflected across the y-axis:
- **(-2, 3)**
Understanding these reflections helps in visualizing transformations in coordinate geometry and is crucial for solving problems in higher math.