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Mathematics 9 Online
MrMudd183:

please help. geometry homework. i only have these two problems left

MrMudd183:

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MrMudd183:

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MrMudd183:

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MrMudd183:

the last one is the stuff i need to do. the first two photos are the problems i need help on

SandMandGirl:

wait whats the question?

MrMudd183:

i just need help figuring out if these triangles are similar and if so how are they similar

SandMandGirl:

ok

franny:

eep i wish i was a smart hooman right now but ill try

MrMudd183:

i have all of the others done, it's just these two that i'm stuck on

franny:

ya ummm im not good at dis and i feel bad that i can't help you cuz you helped meh wit meh math

MrMudd183:

it's ok fran

franny:

oki sawrry

dude:

You need to fill out both? (Triangle proofs) Or have you already filled them out

MrMudd183:

yes please. just these two

MrMudd183:

i got the rest done and i found them easier than these two

dude:

I don't know this format type of proof Can you send a sample proof? Would help me understand what she wants

dude:

He/she prof

MrMudd183:

sure

MrMudd183:

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MrMudd183:

that is one of the examples in the notes *i looked through the notes and i'm still lost*

dude:

Eh? I dont understand the handwriting I'll do my best to explain what I know, hopefully you will know where to put it :v) |dw:1601345153544:dw| Can you see that?

MrMudd183:

i don't see any extra drawing on it that you put. would this one not be similar because there isn't enough info?

dude:

No no, that's just the original There used to be some bugs with it, just wanted to make sure if you saw it

MrMudd183:

ah. yea i can see it clearly

dude:

|dw:1601345354276:dw| Okay so here, we can just start out with both angles with 40 degrees Since they are the same we can say they are equal. (This would be \(\angle B\cong \angle L\)) [I am assuming you know what congruency means, if you don't please say so] Using that same idea, you see that \(\angle C\cong \angle G\) as well (35 degrees) I'm guessing they want the given for A? You'd have something like A. \(\angle B\cong \angle L\), \(\angle C\cong \angle G\)) Does that make sense?

MrMudd183:

yes it does. what i would do to find a is add 40 and 35, then subtract that by 180

MrMudd183:

so for #7, /_\ ABC is \[\triangle ABC is congruent \to \triangle FGL\]

dude:

Careful, the triangles themselves are similar not congruent (note the sign that was written) Based on your example, the order of the triangle doesn't matter but yeah you'd write something like \(\triangle ABC\) `~` \(\triangle FLG \)

MrMudd183:

ok, thank you so much

dude:

I am not sure what they want for C, I do have some guesses |dw:1601346548795:dw| Based on the previous proof We know that the line between both congruent angles is in the same relative position as each, we can assume these are similar (We were not given measurements though) \(\overline{BC}\) `~` \(\overline{LG}\) **They are similar** Alternatively, if they are asking for the postulate: Based on the above, we'd have ASA If you're unsure on how I got there, please ask

MrMudd183:

for C, all they were wanting was to explain what postulate was shown for congruency if the triangles are congruent and explain why they aren't congruent

dude:

I take half of what I said back We don't use postulates because the triangles aren't congruent

dude:

Revised: I am not sure what they want for C, I do have some guesses Based on the previous proof We know that the line between both congruent angles is in the same relative position as each, we can assume these are similar (We were not given measurements though) \(\overline{BC}\) `~` \(\overline{LG}\) **They are similar**

MrMudd183:

ok, thank you so much. it really helped

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