Reflect (-7,-6) across the y-axis. Then reflect the result across the x-axis. What are the coordinates of the final point? (___ , ___)

Reflect Across Y-Axis: Reflect the point (-7, -6) across the y-axis. To reflect a point across the y-axis, we change the sign of the x-coordinate while keeping the y-coordinate the same. Reflected point across y-axis = (7, -6)Reflect Across X-Axis: Now, reflect the new point (7, -6) across the x-axis. To reflect a point across the x-axis, we keep the x-coordinate the same and change the sign of the y-coordinate. Reflected point across x-axis = (7, 6)Final Coordinates: We have now reflected the original point across both the y-axis and the x-axis. The final coordinates of the point are (7, 6).

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Reflect (-7,-6) across the y-axis.
Then reflect the result across the x-axis.
What are the coordinates of the final point?
(___ , ___)

Reflect $(-7,-6)$ across the $y$ -axis. $\newline$ Then reflect the result across the $x$ -axis. $\newline$ What are the coordinates of the final point? $\newline$ (_ , _)

View step-by-step help

Home

Math Problems

Precalculus

Find the magnitude of a three-dimensional vector

Full solution

Q. Reflect

(-7,-6)

across the

y

-axis.

\newline

Then reflect the result across the

x

-axis.

\newline

What are the coordinates of the final point?

\newline

(___ , ___)

Reflect Across Y-Axis: Reflect the point $(-7, -6)$ across the y-axis. To reflect a point across the y-axis, we change the sign of the $x$ -coordinate while keeping the $y$ -coordinate the same. $\newline$ Reflected point across y-axis = $(7, -6)$
Reflect Across X-Axis: Now, reflect the new point $(7, -6)$ across the x-axis. To reflect a point across the x-axis, we keep the x-coordinate the same and change the sign of the y-coordinate. $\newline$ Reflected point across x-axis = $(7, 6)$
Final Coordinates: We have now reflected the original point across both the y-axis and the x-axis. The final coordinates of the point are $(7, 6)$ .