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(1)
x - y > -2
=> x > y - 2
Various values of x and y satisfy the above, some yielding xy as +ve, some as -ve.. Not sufficient
(2)
x - 2y < -6
=> 2y - 6 > x
Various values of x and y satisfy this, some yielding xy as +ve, some as -ve. Not Sufficient
Combining:
x - y > -2
=> x - 2y > -2 -y
From (2), we know
x - 2y < -6
Using both, we can say:
-2 -y < -6 => y >4 ( using the logic: b>a, b < c => c > a)
This in turn implies that x has to positive to satisfy x - y > -2 , thus xy will be positive
Hence (C)
Can you confirm the OA?














