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Mathematics 10 Online
OpenStudy (anonymous):

The figure shows three right triangles. Triangles JKM, KLM, and JLK are similar. Theorem: If two triangles are similar, the corresponding sides are in proportion. Using the given theorem, which two statements help to prove that if segment JL is x, then x2 = 100? Answer Segment JL × segment JM = 64 Segment JL × segment LM = 48 Segment JL × segment JM = 36 Segment JL × segment LM = 64 Segment JL × segment JM = 48 Segment JL × segment LM = 36 Segment JL × segment JM = 64 Segment JL × segment LM = 36

OpenStudy (kinggeorge):

Two things: 1. Picture needed :P 2. Let us know what you think first.

OpenStudy (anonymous):

*smacks self*. ok one second

OpenStudy (anonymous):

i honestly do not know

OpenStudy (kinggeorge):

uhhhh....I'm not too sure either. I know it must be either the second or fourth though (64+36=100). Give me a couple more minutes to see where I get.

OpenStudy (anonymous):

oh ok1

OpenStudy (anonymous):

gahh i gotta goo

OpenStudy (kinggeorge):

I think I've decided on the second one. For the reason I just said above, and the fact that JM is shorter. Also, if we find what \(x^2\) actually is, we can write the relation \[x^2=x\cdot x=JL\cdot(JM+LM)=(JL\cdot JM)+(JL\cdot LM)\]

OpenStudy (anonymous):

The second one is what i was leaning toward too!!

OpenStudy (kinggeorge):

Great minds think alike!

OpenStudy (anonymous):

:D now if only i new these last few on my homework:/

OpenStudy (kinggeorge):

Think about them for a few minutes, it'll help you. The stuff I have for homework usually take at least an hour or two per problem >.<

OpenStudy (anonymous):

yea..:/..gahhh i have to have this and a practice test done by 7 pm..

OpenStudy (kinggeorge):

What's your time zone?

OpenStudy (anonymous):

eastern

OpenStudy (anonymous):

its 5 36

OpenStudy (kinggeorge):

Good luck :/

OpenStudy (anonymous):

thanks...68 problems..hmmm

OpenStudy (anonymous):

fifnished this one;)

OpenStudy (kinggeorge):

awesome.

OpenStudy (anonymous):

only missed about 4. thanks man!

OpenStudy (kinggeorge):

You're welcome. Glad to help.

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