Find the general formula as a double integral in rectangular coordinates that allows to find the volume between the lines x = a, x = b, the curves
y = g(x), y = f(x), and the surfaces z = 0, z = F(x, y).

 

Using a double integral in rectangular coordinates, determine the volume of the solid in the first octant under the surface z = and beside the plane x + 2y = 2.

 

 

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