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If xy/x+y=1 what is x
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\[\frac{xy}{x+y}=1\iff xy=x+y\]
i need to find x not xy
Yes, satellite is doing it in the right way. Find two numbers whose product is also equal to their sum.
ok thanks
your answer will have a \(y\) in it i believe a one answer could be both are 0 which you can see by inspection another you might try is both are 2
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if you start with \[xy=x+y\] you can solve for \(x\) by writing \[xy-x=y\] \[x(y-1)=y\] \[x=\frac{y}{y-1}\] so if you pick any \(y\) you can find the corresponding \(x\)
well these are the choices: a) y+1/y-1 b) y+1/y c) y/y-1 d) y/y+1 e) 1-1/y
ok then use the answer above
or just go with C because it is almost always C in fact C is right in this case (as usual)
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