When reflecting a point across a vertical line, the line of reflection acts as a mirror. In this case, the line of reflection is $x = 2$.

Given the point $(2,3)$:

• The x-coordinate of the point is already $2$, which is on the line of reflection.
• When a point lies directly on the line of reflection, its image remains the same.

Thus, the image of the point $(2,3)$ after reflecting across the line $x = 2$ is $(2,3)$.

Would you like further explanation or have any questions about this reflection process?

Here are 5 related questions for further exploration:

1. What is the image of the point $(5,3)$ after reflecting over the line $x = 2$?
2. How do you reflect a point across the y-axis?
3. What would be the image of $(4, -1)$ after reflecting across the line $x = 2$?
4. How do you find the line of reflection if the original point and its image are given?
5. Can you describe how to reflect a point over the line $y = 3$?

Tip: When reflecting a point, the distance from the point to the line of reflection is the same as the distance from the image to the line of reflection.