Factorization help please! original equation:xsquared-ysquared + 2zx +2yz+27 -2z -1 The furthest step i got to: xsquared + (2z)x -[(y-1){y-(2z + 1)] What do you do now?
There are more than one factorization for such an expression.
\[x^2-y^2+2zx +2yz+27 -2z -1=(x+y)(x-y)+2z(x+y)+26-2z\] \[=(x-y)(x+y+2z)+2(12-z)\]
(x+y)(x+2z-y)-2z+26
Oh, I've got a better factorization.
Mr.Math its 13-z at last i think
I messed up the furthest step I got to I got : x squared+ (2z)x- [y squared - (2z+2)y +(2z+1) ] They just want factorization, no 'answers'
Yeah, 13-z.
\[(x+y)(x+2z-y)-2(z-13)\]
And it is x+y which has to be taken common over there See the above post I gave the answer to your thought
oh I got something completely different (x+y-1) (x-y+2z+1)
Hopex its perfect dude U can go for it
I don't think that's right. @hopex
ohhh sry sry wait wait u will get something to be added at last some constant
oh wait the original equation is actually : xsquared - y squared + 2zx+2yz+2y-2z-1 Messed that up sorry!
ohhh dude see that first buddy i thought its z at first but I thought it is correct as given by u
So I got to the step xsquared +(2z)x -[ysquared - (2z +2)y + (2z+1)] but how does that factor into xsquared +(2z)x - (y -1) [y-(2z +1)] I don't get that step^
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