I'm stuck at : (x^2)-(y^2)+22y-121
this is the "difference of squares" where a²-b²=(a-b)(+b). In this problem, however:
a = x and b = y-11.
Therefore, it factors as follows:
(x + y - 11)(x - y + 11)
that's it! ;)
Hmm yea I had to think about it for a bit :P
(x^2) - (y-11)^2
x^2 - (y-11)(y-11)
x^2 - y^2 -11y -11y + 121
x^2 - y^2 - 22y + 121
I'm not sure at how to explain what goes on in-between
-(y - x - 11) (y + x -11) = 0 < final answer
or (x + y - 11)(x - y + 11)
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this is the "difference of squares" where a²-b²=(a-b)(+b). In this problem, however:
a = x and b = y-11.
Therefore, it factors as follows:
(x + y - 11)(x - y + 11)
that's it! ;)
Hmm yea I had to think about it for a bit :P
(x^2) - (y-11)^2
x^2 - (y-11)(y-11)
x^2 - y^2 -11y -11y + 121
x^2 - y^2 - 22y + 121
I'm not sure at how to explain what goes on in-between
-(y - x - 11) (y + x -11) = 0 < final answer
or (x + y - 11)(x - y + 11)