Point B is located at (-3,2)(−3,2) on the coordinate plane. Point B is reflected over the x-axis to create point B'.What ordered pair describes the location of B'?
Well, when Point B gets reflected over the x-axis, it's like Point B is looking at itself in a mirror and saying, "You know what? Let's switch up our y-coordinate, just for fun!" So, since the y-coordinate of Point B is 2, when it gets reflected over the x-axis, it's going to become -2. Therefore, the location of B' is (-3, -2). It's like B, but with a twist!
To reflect a point over the x-axis, we keep the x-coordinate the same but change the sign of the y-coordinate.
Given that point B is located at (-3, 2), when reflected over the x-axis, the x-coordinate (-3) remains the same, but the y-coordinate (2) changes its sign.
Therefore, the location of point B' can be described by (-3, -2).
To reflect a point over the x-axis, we need to change the sign of its y-coordinate while keeping the x-coordinate the same.
Given that Point B is located at (-3,2), to find the location of B' we need to change the sign of the y-coordinate, which is 2. Since the y-coordinate is positive, reflecting it over the x-axis will make it negative.
Thus, the y-coordinate of B' will be -2, while the x-coordinate remains the same (-3).
Therefore, the ordered pair that describes the location of B' is (-3, -2).
such a reflection takes (x,y)→(x,-y)
so do the math
madeline you said "Point B is located at (-3,2)(−3,2) on the coordinate plane. Point B is reflected over the x-axis to create point B'. What ordered pair describes the location of B'"
Why can't you just go to the oppisite side and see?