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The equation of the curve passing through the origin and satisfying the differential equation dydx=(xy)2, is :


( A ) e2x(1x+y)=(1+x+y)
( B ) e2x(1+x+y)=(1x+y)
( C ) e2x(1+xy)=(1x+y)
( D ) e2x(1x+y)=(1+xy)

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