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Mathematics 19 Online
OpenStudy (buckybarnes):

A classmate said that AB||DC based on the diagram below explain your classmates error

OpenStudy (buckybarnes):

@563blackghost

OpenStudy (buckybarnes):

Thanks I guess

OpenStudy (buckybarnes):

@3mar can you help?

OpenStudy (3mar):

Of course. I will help as much as I know and as I can.

OpenStudy (3mar):

With 563blackghost, you are in good hands!

OpenStudy (3mar):

@BuckyBarnes

OpenStudy (3mar):

Ok. I will go now and when you are ready just call me. Salam!

OpenStudy (buckybarnes):

Okay sorry I was busy

OpenStudy (buckybarnes):

@3mar

OpenStudy (3mar):

I am back.

OpenStudy (buckybarnes):

@3mar I still need help

OpenStudy (buckybarnes):

@563blackghost are you sure that's the correct answer because I was thinking it would be either he use the ultimate into your angles theorem incorrectly or you couldn't prove that AB||DC with the information given because the congruent angles aren’t formed by the same transversal

OpenStudy (buckybarnes):

Alternate interior^

OpenStudy (buckybarnes):

@phi can you help me?

OpenStudy (phi):

There are lots of ways to be wrong. To know what they want for an answer, we need to know what choices they gave you. But your ***couldn't prove that AB||DC with the information given because the congruent angles aren’t formed by the same transversal*** sounds like a good answer (if it's one of the choices)

OpenStudy (buckybarnes):

They don't give me choices it's an essay question @phi

OpenStudy (phi):

In that case, go with the idea that alternate interior angles are congruent, but only if the angles are formed by the same transversal. In the picture, the angles are formed by different transversals, and so the theorem does not apply

OpenStudy (buckybarnes):

So the student incorrectly puts in the alternate interior angles but his mistake was that there were two transversal's so the therom that he applied wasn't supposed to be apply due to the circumstances?

OpenStudy (buckybarnes):

@phi?

OpenStudy (phi):

sounds ok. If you put in what the theorem says, that would be good.

OpenStudy (buckybarnes):

Are you sure this is correct?

OpenStudy (3mar):

Welcome back after two weeks! I hope you got it now! Phi is correct! Be sure!

OpenStudy (3mar):

Nice presentation, phi!

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