https://prnt.sc/lenwd0
@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
okay so then what? lol
Oh wait, you just need 1 statement and and proof?
"this proof is worth 30 points, 15 points for statements , 15 points for reasons" thats what it says
@Shadow
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. \(\bf{30=\angle AGB}\)
okay so should i just put all that as the answer? lol
well do you understand the process?
yes
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.
can you break the each section? tell me whats the reason, whats the proof and etc. thank you so much
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