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∫∫1/(x^2+y^2)dxdy solve this converting in polar form limits are x :y to a y :0 to a
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Trying again? \(\int\limits_0^a\int\limits_y^a \dfrac{1}{x^{2}+y^{2}}\;dxdy = \iint_A \dfrac{r}{r^{2}}\;drd\theta\) You simplfy and tell me the new limits suggested by my "A".
new limits will be r: 0 to a sec @ @:0 to pie/4
but now integral will be In r on applying limits I got problem
It's a little messy.
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