ΔABC has the vertices A(0, 0), B(-8.5, 3), and C(0, 6), and ΔAXY has the vertices A(0, 0), X(-3, -8.5), and Y(-6, 0). Which transformation can be used on ΔABC to show that ΔABC is congruent to ΔAXY? a translation 3 units to the right and 2 units up a reflection across the x-axis a 90° rotation counterclockwise about point A a reflection across the x-axis followed by a translation 3 units to the right and 2 units up
its either the first or the third
I'm not sure @WhatEven I'm pretty good at Algebra1, but I never took this before. Sorry. :(
It's okay! :) I'm always happy trying to see if I can help. :) You're not a bother.
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Chill with the tags
No mass-tagging.
I just need help and I'm not getting any so that's my only option really. I'm waiting in between each one to see if someone'll help at least.
Can you draw out the two triangles for me?
I couldn't promise they'd be correct :/ And my assignment didn't provide one either.
Shouldn't be too hard. You are given the points.
The goal here is to draw it out and compare the two triangles.
Okay, lemme find an online graph and screen shot it then
Those are the two triangles.
The answer should be quite clear from the graph.
It looks like Ephemera has got you covered!
Yes, I do :)
If you are having trouble telling which one it is.
Eliminate the obvious bad apples.
(Sorry computer was freezing)
Ok, so what choice do you think it is?
C? :D
Yes :)
Can you help with another?
Sure
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