please help me this (picture) https://sphotos-b.xx.fbcdn.net/hphotos-prn2/971369_630544133632192_882817949_n.jpg please give me the best answer.
Hi! Do you have any guesses?
two sides and included angle are congruent..so SAS
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also ASA...since two angles aand included side are congruent
I agree with Krishnadas, and I hope you can see why. They are the only options in which the given information can be used to prove congruency. Angle-side-angle and side-angle-side.... http://www.mathsisfun.com/geometry/triangles-congruent-finding.html
That link might help in the future :)
You can also use AAS
so it's only SAS and ASA? @Krishnadas @theEric
yup
Yup, I think.
Wiat..
Wait*...
eric there are other ways to prove other than ours..LL theorem for right angles etc
Does LL apply? If it's what I think it is...
yes..right angles
LL is an option. So thihaaung would need that...
are the hypotenuses congruent?
LL is one answer..sure
They would have to be. It's like SAS.. Why is LL so special? Heheh...
LL,sss,SAS and ASA are sure then...lol
Is LA something like leg-angle that applies to right triangles too? Making it pretty much ASA?
yup
Well, the hypotenuse is not give, so SSS is out.
given*
LA is equivalent to ASA
Alright, thanks! :)
HA is also ruled out
*HL
Now you answered my question - you deserve two medals! And you're right, HL is out.
please don't confuse me. please give me the right answers. hehe thank you ;)
Haha, they're here!
but @theEric LL equivalent to SAS
Very true, I agree, @Krishnadas .
:)
so what are left?
just SAS, ASA, LL? what else?
LL=SAS
Yep, all those. LA, HL, and SSS are the only other possibilities. Any of those?
@thihaaung
@thihaaung me and @theEric will jus discuss abt it...and we will give you the final answer...okay?dont get confuced
Ah, if I were to give just the answer, which I only do after discussion, I would say SAS, LL, LA, and ASA. You can use any one alone with only given information to prove that the triangles are congruent.
SAS,LL,LA,ASA
There is not enough information to use HL or SSS, so they can not be applied.
That is your answer, @thihaaung .
i thought so..but can we deduce from the pic that hypotenuses are congruent??
thanks y'all. those are right.
We can deduce that, but that information is not given. The question was specific about using only given information.
ok @thihaaung ..:D
oh oh..Never saw that..@theEric
Once we prove congruency, we can state that the hypotenuses are the same. Haha, got ya! Take care everyone!
:D
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