Dx dy where R is the unit circle.

squenshl
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Given the double integral \int\int_R \sqrt{}x^2+y^2 dx dy where R is the unit circle.
We are only given the equation for the unit circle but don't we need more equations so I can change the equations to a single variable and then find the Jacobian so how do I find the Jacobian.
How do I find a point interior to R at which the Jacobian vanishes.
 
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