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Multivariable CalculusChallengeDouble Integrals

Double Integrals · Challenge problem

Evaluate the improper integral ∬RdAx2+y2\displaystyle\iint_R \dfrac{dA}{\sqrt{x^2 + y^2}}, where RR is the unit square 0≤x≤10 \le x \le 1, 0≤y≤10 \le y \le 1. Give an exact answer.