Given,
The coordinates of the given figure are J(1, 3), U(0, 5), R(1, 5), C(3, 2)
Here, the reflection about only y axis,
The coordinates of the x-axis remain the same,
This finds the distance from the point to y = 2 by subtracting the point's y-coordinate from 2, then moves the point that far to the other side of y = 2 by adding 2.
The reflected coordinates are,
[tex]\begin{gathered} J(1,\text{ 3)}\rightarrow J^{\prime}(1,\text{ 2+(2-3))}\rightarrow J^{\prime}(1,1)_{} \\ U(0,\text{ 5)}\rightarrow U^{\prime}(0,\text{ 2+(2-5))}\rightarrow U^{\prime}(0,-1) \\ R(1,\text{ 5)}\rightarrow R^{\prime}(1,\text{ 2+(2-5)}\rightarrow R^{\prime}(1,-1) \\ C(3,\text{ 2)}\rightarrow C^{\prime}(3,\text{ 2+(2-2))}\rightarrow C^{\prime}(3,2) \end{gathered}[/tex]
