Question

your answer is incorrect. the point a is shown below. reflect a across the y - axis. then reflect the result across the x - axis. plot the final point. important: only plot the final point in your answ

Explanation:

Step1: Determine the coordinates of point A

From the graph, point \( A \) has coordinates \( (6,0) \).

Step2: Reflect across the \( y \)-axis

The rule for reflecting a point \( (x,y) \) across the \( y \)-axis is \( (-x,y) \).
For \( A(6,0) \), after reflection across the \( y \)-axis, the new point is \( (-6,0) \).

Step3: Reflect the result across the \( x \)-axis

The rule for reflecting a point \( (x,y) \) across the \( x \)-axis is \( (x,-y) \).
For the point \( (-6,0) \), after reflection across the \( x \)-axis, the new point is \( (-6,0) \) (since \( - 0=0 \)).

Answer:

The final point is \( (-6,0) \).