is Jacobian. Suppose F maps into a curve in the plane, in the sense tht F is a composition of two smooth mappings, show that the Jacobian of F is identically zero.
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Originally Posted by silversand is Jacobian. Suppose F maps into a curve in the plane, in the sense tht F is a composition of two smooth mappings, show that the Jacobian of F is identically zero. so where and let then thus:
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