@iGreen
The vertices of figure STUV have coordinates S(−2, 2), T(2, 3), U(1, −1), and V(−3, −1). The vertices of figure SꞌTꞌUꞌVꞌ have coordinates Sꞌ(−2, −2), Tꞌ(2, −3), Uꞌ(1, 1), and Vꞌ(−3, 1). Which transformation of figure STUV produced figure SꞌTꞌUꞌVꞌ? A. a reflection across the x-axis B. a reflection across the y-axis C. a rotation 90° clockwise around the origin D. a rotation 90° counterclockwise around the origin
Okay, what do you see about the points? Point S = (-2, 2) Point S' = (-2, -2) Point T = (2, 3) Point T' = (2, -3)
Some of them are becoming opposite (Positive/negative)
Which one's?
x-values or y-values?
Seemingly y-values
Yep, you got it.
What are we doing to the y-values?
I was wanting to say B at first
No, reflection across the y-axis will be (-x, y) or multiplying -1 to the x-values..
In Point S, the y-value is 2, then it becomes negative. In Point T, the y-value is 3, then it becomes negative. So we're multiplying what to the y-values?
-1
2 x -1, 3 x -1
Correct, and which one wants us to multiply -1 to the y-value? Hint: We just did it in our last question.
(Slow computer, one second please)
Well its turning 2 and 3 to negative, so...(Still lost....Sorry)
Reflection across x-axis: (x, -y) Reflection across y-axis: (-x, y) Rotation of 90 degrees clockwise: (y, -x) Rotation of 90 degree counterclockwise: (-y, x)
Which one?
Across x-axis. (A)
Correct.
Thanks :)
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