Ok, I'm having trouble writing a proof for corresponding angles Theorem.
I know that it's widely known as a axiom/postulate, but it's a theorem in my lesson and I need help with creating a theorem for it.
As in statements with reasons next to them.
What exactly do you need, should I demonstrate how to prove the corresponding angles using my own example?
That would be a good basis for mine, yes.
More specifically, corresponding angles in transversals.
|dw:1383272614564:dw|
You're trying to prove that A = B, right?
Yes, a transversal.
make your reason and statement chart....
|dw:1383272699774:dw| You know that A + C = 180 because of some rule I forgot.
Supplementary angles.
Sorry, Solomon, do you want me to shut up so you can do yours
Would it be that simple to use just the supplementary and angle addition postulates?
That's what I was thinking, if you can get away with it. :P
Well I already completed the vertical angle theorem proof, and it was a bit long
I hope it is that simple
Is this geometry or College?
I've got another way if it won't work.
b/c for college it is in essay form, and in geometry it is in a chart form.
In geometry. Chart form, not paragraph form.
Simply put, I'm trying to prove that two angles that correspond from different sides of the transversal are congruent.
As SACAPUNTAS drew, you have |dw:1383359481817:dw|
I really don't know how to "prove" that they are equal, I now they 100% do though.
@SACAPUNTAS
Yes, A and C are corresponding angles
I don't either, that's why I posted here
It's a postulate because you really can't prove it without relying on other theorems that rely on it. If that's ok, though, we can do it.
Yes, the assignment says I may use other theorems to prove it.
|dw:1383273333457:dw| Ok, so you know that A + C = 180 because they are supplementary angles. You also know that B + C = 180 because they are interior angles of parallel lines on the same side of a transversal.
Yes
If 180 - B = C and 180 - A = C then 180 - B = 180 - A so A = B
Ok, I see what you mean
And I can turn that into statement + reason form from that. Thank you!
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