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B and C parts are right but whats closure property?
x^2>0 23>0 so x^2 + 23 > 0
closure property to show that its always positive
A: You said you had \[hypotenuse^2 = (x-7)^2 + (2x -10)^2\] I think this is right...can't we just take the square root of everything? \[\sqrt{hypotenuse^2} = \sqrt{(x-7)^2} + \sqrt{(2x -10)^2}\] \[hypotenuse=(x-7)+(2x-10)\] \[hypotenuse=3x-17\]
oh ok that makes sence, so what about C?
area was found by multiplying two polynomials and the answer is a polynomial too
thanks alot :)
that is wrong hypotenuse2−−−−−−−−−−√=(x−7)2−−−−−−−√+(2x−10)2−−−−−−−−√ can't be hypotenuse=(x−7)+(2x−10)
@NinjaDevo are you sure you worked that hypotenuse correctly?
so is that wrong?
of course
ok, now im more confused than when i started
Sorry for the confusion....I thought you could do that. These guys seem like they would be able to help you out better than I can.
hypo^2 = (x-7)^2 + (2x-10)^2 hypo^2 = 5x^2 - 54x + 144
oh, so did you distribute to get that?
yep
ok, that makes sence. thank you very much
it's just a use of phythagarus theorem
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