

Let’s Begin!


Once you have x=g(u,v) and y=h(u,v),
Find the partial derivative of x with respect to u and v and the partial derivative of y with respect to u and v

Compute the Cross Product of dx and dy

Factor Out dudv

Apply the Absolute Value

Convert the Original Integral Using Jacobian Substitution

One thought on “Proof of the Jacobean Substitution for Double Integrals”