Calculating a double integral of a region

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So I would like to calculate the double integral

$\quad \iint_G dxdy $ where $ G =\frac{x^2}{a^2} +\frac{y^2}{b^2}\leq 1$

I got told to carry out te substitution $u =\frac{x}{a}$ and $ v =\frac{y}{b}$ and to reduce the problem to the problem of computing the area of a circle. But unfortunately, I still can not solve this problem.

Many thanks if you can help me out!