Answer:
The quadrilaterals will be congruent
The quadrilateral will now appear in Quadrant 2
Explanation:
Given

Rotation across 180 degrees
Reflection across y-axis
Required
The true statement
Using point W as a point of reference; We have:

1. Rotation across 180 degrees
The rule is:

So:

2. Reflection across y-axis
The rule is:

So:

Using the above transformation on the other points; We have:


Plot the above points on a grid (see attachment).
From the grid, we can conclude that: the quadrilaterals will be congruent , and it will appear in Quadrant 2.