Question

start by reflecting the vertices, q, r, s, and t, of quadrilateral qrst over the x - axis.
original point | points after reflection over x - axis
q (-3,6) | q
r (-1,6) | r
s (-1,2) | s
t (-4,2) | t

Explanation:

Step1: Recall reflection rule

The rule for reflecting a point $(x,y)$ over the $x -$axis is $(x,-y)$.

Step2: Reflect point Q

For point $Q(-3,6)$, applying the rule $(x,-y)$, we get $Q'(-3,-6)$.

Step3: Reflect point R

For point $R(-1,6)$, applying the rule $(x,-y)$, we get $R'(-1,-6)$.

Step4: Reflect point S

For point $S(-1,2)$, applying the rule $(x,-y)$, we get $S'(-1,-2)$.

Step5: Reflect point T

For point $T(-4,2)$, applying the rule $(x,-y)$, we get $T'(-4,-2)$.

Answer:

Original Point	Points after reflection over x - axis
R	(-1,-6)
S	(-1,-2)
T	(-4,-2)