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OpenStudy (anonymous):
5y^8-125 factor completely
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OpenStudy (amistre64):
i smell a diff of cube
OpenStudy (anonymous):
= 5(y^8 - 25)
= 5[ (y^4)2 -5^2]
resolve further to get all the factors
OpenStudy (amistre64):
it was disguised as a diff of squares tho... im suing my noseologist
OpenStudy (anonymous):
5(y^8-25)=5(y^4+5)(y^2+sqrt(5))(y+\[5^{1/4}\])(y-\[5^{1/4}\])
OpenStudy (anonymous):
5(y^8-25)
5(y^4-5)(y^4+5) by difference 2 squares
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OpenStudy (anonymous):
lol i have no idea where to even start , math is so not my thing
OpenStudy (anonymous):
:D ur funny amistre :D
OpenStudy (anonymous):
final ans
5(y^4+5)(y^2+root5)(y^2 - root5)
hope i hv resolved all properly....
OpenStudy (anonymous):
Anyone??????
OpenStudy (anonymous):
depend of what you want to factor it over. reals, integers, complex?
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OpenStudy (anonymous):
if you are factoring over integers you get
\[5(y^8-25)=5(y^4+5)(y^4+5)\]
OpenStudy (anonymous):
typo
\[5(y^4+5)(y^4-5)\]
OpenStudy (anonymous):
if reals you get
\[5(y^4+5)(y^2+\sqrt{5})(y^2-\sqrt{5})\]
\[=5(y^4+5)(y^2+\sqrt{5})(y+\sqrt[4]{5})(y-\sqrt[4]{5})\]
OpenStudy (anonymous):
my guess is this was supposed to be factored over integers, so first answer is right.
OpenStudy (anonymous):
if complex you get a whole nother can of worms
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