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@jim_thompson5910 mind helping with one more? :/

what's your question?

oops wrong one

what's the reasoning for line 2? any idea?

No. I mean they are talking about one angle being equal to itself..

which property makes that true?

Angle of a triangle? :l I'm clueless

when you look into a mirror, you see your ______

REFLECTION

This is why I like your help. you make in understandable.

see the first line
http://www.regentsprep.org/regents/math/geometry/gpb/theorems.htm

I feel like you have a folder of math websites. You have so many helpful ones o.o

sometimes, but others I google

and regents prep tends to pop up a lot (esp with geometry)

ahh.

So what about the last line?

Corresponding sides?

I'm checking your line 3 and line 4

alright

from this link we visited earlier
http://www.regentsprep.org/regents/math/geometry/gp11/LsimilarProof.htm
I'm going to focus on the SAS similarity theorem. See attached

okay

was one of the lines wrong or are we on the last line?

so that's the reason for line 3.

oh..

so would it be sas?

SAS similarity theorem, yes

is the fourth line okay?

no, but luckily you might know the theorem

you mentioned the AA theorem. What exactly does the AA theorem say?

AA? xD

Angle Angle

specifically what does the entire theorem say? (other than just Angle Angle)

Alright.. so would it be a converse
AA theorem?

converse of the AA similarity theorem, yep

And then the last line

any ideas?

Parallel lines?

well that's what you want to prove

how can you use the previous line?

https://www.mathsisfun.com/geometry/parallel-lines.html

I dont understand how to use the line before

Traversal something?

Which one :/

first page

Corresponding angles?

the converse of the corresponding angles theorem

Once again thank you!