Rectangle ABCD is congruent to rectangle A"B"C"D". Which sequence of transformations could have been used to transform rectangle ABCD to produce rectangle A"B"C"D"? A. Rectangle ABCD was rotated 90° clockwise around the origin and then translated 7 units left. B. Rectangle ABCD was rotated 90°counterclockwise around the origin and then reflected across the x-axis. C. Rectangle ABCD was rotated 90° counterclockwise around the origin and then translated 8 units down. D. Rectangle ABCD was rotated 90° clockwise around the origin and then reflected across the y-axis.
@iGreen
What do you think?
well it has to go counterclockwise so that knocks out A and D, but im not sure besides that. @iGreen
Yep, hold on
(-y, x) This is the rotation rule for 90 degrees counterclockwise about the origin. ABCD = (3, 6), (5, 6), (5, 1), (3, 1) Change all the points and graph it: (3, 6) = (-6, 3) (5, 6) = (-6, 5) (5, 1) = (-1, 5) (3, 1) = (-1, 3)
Dont have a nearby graph right now (Sorry about that)
I'm graphing it right now :P
oh lol
A' = (-6, 3) B' = (-1, 3) C' = (-1, 5) D' = (-6, 5)
Still confused
(sorry lol)
There we go..so we want A, B, C, and D to line up exactly as they are..so do we move it down 8 units or reflect it across the x-axis?
Reflect.
Thanks
No..that's incorrect.
Reflecting it across the x-axis will put D on A, C on B, A on D, and B on C.
Ooooh...I see what you mean...
Yeah..moving it down will line the letters up.
Alright thanks....(Got a little confused there, but thanks lol)
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