The task asks to reflect the coordinates of the vertices $T$, $U$, $V$, and $W$ over the x-axis. Let's first find the original coordinates of these points:

• $T$: $(-6, -4)$
• $U$: $(-6, -2)$
• $V$: $(-4, -2)$
• $W$: $(-4, -4)$

To reflect a point over the x-axis, the y-coordinate is multiplied by $-1$, while the x-coordinate remains the same. Applying this transformation:

1. $T(-6, -4) \rightarrow T'(-6, 4)$
2. $U(-6, -2) \rightarrow U'(-6, 2)$
3. $V(-4, -2) \rightarrow V'(-4, 2)$
4. $W(-4, -4) \rightarrow W'(-4, 4)$

Thus, the reflected coordinates are:

• $T'(-6, 4)$
• $U'(-6, 2)$
• $V'(-4, 2)$
• $W'(-4, 4)$

Let me know if you want any further details or clarifications.

Here are 5 related questions:

1. What happens when reflecting a point over the y-axis?
2. How do we reflect a point over the line $y = x$?
3. Can you explain how to reflect a point over the origin?
4. How would the reflection change if it was over the line $y = -x$?
5. How do translations differ from reflections?

Tip: When reflecting points, always remember that only one coordinate changes: for x-axis reflections, it's the y-coordinate, and for y-axis reflections, it's the x-coordinate.