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Find the mass of the lamina described by the inequalities given that its density is p(x,y)=xy. x>= 0, 3 <= y <= 3+(9-x^2)^square root
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The problem also said that polar coordinates could be used to simplify. I just need someone to check to make sure I'm getting the correct limits, as I'm converting..
\[x \ge0,3 \le y \le 3+\sqrt{9-x^2}\] ^ this is the original problem
\[\int\limits_{0}^{x}\int\limits_{3}^{3+\sqrt{9-x^2}}(xy)dydx\]
I know by converting to polar coords one of my r limits is 6 and the other 3, would theta be 0 and pi/2?
|dw:1334709864597:dw| this is the graph I got for 3+\[\sqrt{9-x^2}\]
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