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Multivariable Calculus - (Double Integrals) Let D be the region in the xy-plane bounded by curves, given in polar equations by r=cos(theta), r=(1/sqrt(2))*sin(2theta) I have found that the area A(D) is 1-(sqrt(2))/4 How do I compute the Double integrals: //under D (xdA) //under D (ydA)
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\[\int\limits_{}^{}\int\limits_{D}^{}xdA\] \[\int\limits_{}^{}\int\limits_{D}^{}ydA\]
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First, you have to get rid of these things|dw:1322813202190:dw| then what you have to do to these things is make them side ways and you get |dw:1322813230389:dw| then, make one thing a circle and another thing a thingy thing|dw:1322813253852:dw|
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