Integrate the function , \(f(x,y,z) = xy\) over the volume enclose by the planes , \(z=x+y\) and \(z=0\) and between the surfaces , \(y=x^2\) and \(x=y^2\).

**Note**
The answer is of the form , \(\frac{A}{B}\) such that \(gcd(A,B)=1\) , Submit your answer as \(A+B\).
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