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Mathematics 13 Online
johnnn:

https://prnt.sc/lenwd0

johnnn:

@dude

dude:

Okay first off, line EB does not even seem to intersect G, I guess we're assuming they do Also, you always want to start out with the given

johnnn:

okay so then what? lol

dude:

Oh wait, you just need 1 statement and and proof?

johnnn:

"this proof is worth 30 points, 15 points for statements , 15 points for reasons" thats what it says

johnnn:

@Shadow

563blackghost:

So this requires a two column proof. First list your givens. \(\bf{Given:m\angle EGF=60^{o}~and~m\angle AGF=90^{o}}\) Your visual is as followed: |dw:1541434183463:dw| Viewing it you would see that EGB is a straight line meaning \(\bf{\angle EGB = 180^{o}}\) based on definition of a straight line. You are shown that \(\bf{\angle AGF}\), \(\bf{\angle FGE}\) and \(\bf{\angle AGB}\) lie on a straight line. So it would follow as \(\large\bf{\angle AGF+\angle FGE + \angle AGB=180}\) Substitute. \(\bf{90+60+\angle AGB=180}\) add. \(\bf{150+\angle AGB=180}\) follow by subtraction property of equality. \(\bf{180-150=\angle AGB}\) simplify. \(\bf{30=\angle AGB}\)

johnnn:

okay so should i just put all that as the answer? lol

563blackghost:

well do you understand the process?

johnnn:

yes

563blackghost:

den yes you do, just make sure you understand it, if you dont let me know i can break it down more if you want.

johnnn:

can you break the each section? tell me whats the reason, whats the proof and etc. thank you so much

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