Integrate G(x,y,z)=x over the parabolic cylinder y=x^2, 0<=x<=(√15)/2, 0<=z<=1
Write the integral ∬_(S)G(x,y,z)dσ as a double integral.
∬_(S)G(x,y,z)dσ = ∬dxdz
Integrate G(x,y,z)=x over the parabolic cylinder y=x^2, 0<=x<=(√15)/2, 0<=z<=1.
Write the integral ∬G(x,y,z)dσ as a double integral.