Given that R is the region bounded by the curve C defined by 4x^2+9y^2=36, then by using Green's Theorem, the double integral int int x^2 dA is equal to...?
Given that R is the region bounded by the curve C defined by 4x^2+9y^2=36, then by using Green's Theorem, the double integral int int x^2 dA is equal to...?
Any idea to solve it?
Green's theorem states that
so to use the theorem backwards we need to find a function that P or Q that would gives the proper integrand.