how do you factor 6y+3xy−3x2y
each term has a common factor of \(3y\) so you can "factor it out" as the math teachers say, and write \[3y(\text{something})\] can you figure out the "something"?
yes it is 3y(2+y-^2) but somehow i have to factor it further and dont know how @satellite73
3y(2+y-x^2)
you are done
\[\large{6y+3xy-3x^2y}\] \[\large{3y(2+x-x^2)}\]
anything left ? @michaelshaw
except the second term should be \(x\) and not \(y\)
no thats not the final answer when i put in online
hmn wait then I think there is further factorization also
oh maybe you can factor \[2+x-x^2\]
\[\large{2+x-x^2}\] \[\large{2+2x-x-x^2}\] \[\large{-x^2+2x-x+2}\] \[\large{-x(x-2)-1(x-2)}\]
not too many choices for this one \[(2+x)(1-x)\] or \[(1+x)(2-x)\] i think it is the second one
\[\large{2+x-x^2}\] \[\large{-x^2+x+2}\] \[\large{-x^2+2x-x+2}\] \[\large{x(-x+2)+1(-x+2)}\] \[\large{(x+1)(2-x)}\]
hence we can the answer as: \[\large{3y(x+1)(2-x)}\]
got it @michaelshaw ?
thats still not the answer. when i put it in on xyz.com it says its wrong @mathslover
did u type : 3y ( x+1 )( 2-x ) ?
oh i got it, thank you @mathslover im going to post another one i dont understant right now!
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