i need help with a problem in multivariable calc Calculate the double integral. Calculate the double integral. x/(x^2 + Y^2) under the region (in the x y plane R = x:[1,2] and y:[0,1] How would you get the value of the integral... i tried integration by parts but i thinks it is getting a little too complicated whats the solution?

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i need help with a problem in multivariable calc Calculate the double integral. Calculate the double integral. x/(x^2 + Y^2) under the region (in the x y plane R = x:[1,2] and y:[0,1] How would you get the value of the integral... i tried integration by parts but i thinks it is getting a little too complicated whats the solution?

Mathematics
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would you solve for x while y is a constant; and then solve for y while x is a constant ? I have enough issues trying to solve single integrals :)
FSU eh.... im currently going thru PHCC.... down here by USF :)
well wouldnt is simplify the integral of that would be 1/2 the ln(x^2 +y^2) right if i take the integral w/ respect to x first then i plug in the bounds then i integrate with respect to y thats when it gets messy

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Hey you should solve it using polar coordinates.. set \[x=r \cos \theta, y=r \sin \theta \implies x^2+y^2=r^2\]

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