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{x,y: |xy|<2}
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since the signs of x and y do not count. consider the case x>0 and y>0. then add all other possible (x,y) thanks to symmetry. xy < 2 <=> y<2/x., with y,x>0.
do you have to draw the set of solutions?
yes
can you graph it too plaease ?
I'll graph what I obtained. |dw:1372802599445:dw| the shaded is part of the solution because you can take all y such that 0<y<2/x given some x>0. see that it represents the region below the curve y=2/x ? by symmetry, you will obtain the 4 other parts.
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