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OpenStudy (anonymous):
OpenStudy (raden):
hint : a^2-7a+6 = (a-1)(a-6)
a^2-36 = (a+6)(a-6)
find LCM of both
OpenStudy (anonymous):
LCM =2?
OpenStudy (raden):
why ?
OpenStudy (anonymous):
because 2 can be multiplied evenly to make 6... i think?
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OpenStudy (raden):
this is expression algebaraic, so we can calculate LCM of each denominator above can be :
(a-1)(a-6)(a+6)
OpenStudy (raden):
algebraic*
OpenStudy (anonymous):
i have that.... but do we combine that or do we leave as is???
OpenStudy (raden):
one of method to calculate LCM is using factorization, can u use that operation?
OpenStudy (anonymous):
i factored them both im gonna show you what i did....
a^2-7a+6 = (a-2)(a+3)
a^2-36 = (a)(-3)(3) (a)(2)(3)
then i thought the second one should be factored differently so i did
a^2-7a+6 = (a-2)(a+3)
a^2-36 = (a-6) (a+6)
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OpenStudy (raden):
ok, nopes...
still wrong in the first term.
to find factor of a^2-7a+6, u must think number when multiplied both get +6 and when addited both get -7. so the numbers are -1 and -6, right ?
so, its factor is (x-1)(x-6)
OpenStudy (anonymous):
oh okay
OpenStudy (raden):
so, ur problem just to find LCD ? not simplicated after that ?
OpenStudy (anonymous):
yes
OpenStudy (raden):
if it, (a-1)(a-6)(a+6) is the answer
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