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Use the multivariable calculus change of variables method to find the area of the region in the first quadrant bounded by the curves y^2=2x, y^2=3x, x^2=1y, x^2=2y by mapping the region to a rectangle by a transformation whose Jacobian is constant. You may use (but it is also good to check!) that the Jacobian of the inverse transformation is the inverse of the Jacobian of the forward transformation.
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Does it mean Jacobian matrix or determinant?
no clue..
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