Question

Although it is not defined on all of space R³, the field associated with the line integral below is simply connected, and the component test can be used to show it is conservative. Find a potential function for the field and evaluate the integral. ?_{(1,3,2)}^{(4,3,2)} 1/y dx + (1/z - x/y²) dy - y/z² dz A general expression for the infinitely many potential functions is f(x,y,z) = ?. Evaluate the line integral. ?_{(1,3,2)}^{(4,3,2)} 1/y dx + (1/z - x/y²) dy - y/z² dz = ?

          Although it is not defined on all of space R³, the field associated with the line integral below is simply connected, and the component test can be used to show it is conservative. Find a potential function for the field and evaluate the integral.
?_{(1,3,2)}^{(4,3,2)} 1/y dx + (1/z - x/y²) dy - y/z² dz

A general expression for the infinitely many potential functions is f(x,y,z) = ?.

Evaluate the line integral.
?_{(1,3,2)}^{(4,3,2)} 1/y dx + (1/z - x/y²) dy - y/z² dz = ?

Although it is not defined on all of space R³, the field associated with the line integral below is simply connected, and the component test can be used to show it is conservative. Find a potential function for the field and evaluate the integral.
?(1,3,2)^(4,3,2) 1/y dx + (1/z - x/y²) dy - y/z² dz

A general expression for the infinitely many potential functions is f(x,y,z) = ?.

Evaluate the line integral.
?(1,3,2)^(4,3,2) 1/y dx + (1/z - x/y²) dy - y/z² dz = ?

Added by Josefa H.

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