# Vector integral - stokes therom

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Evaluate the line integral by stokes theorem (clock wise as seen by a person standing at the origin). Calculate this integral by stoke's theorem for the following C and F (referred to right-handed cartesian coordinates).

F=[y, 1/2 z, 3/2 y]

C the circle x^2 + y^2 +z^2 = 6z, z=x+3

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Problem:

Evaluate the line integral by Stokes theorem (clock wise as seen by a person standing at the origin). Calculate this integral by Stoke's theorem for the following C adn F (referred to right-handed cartesian coordinates).

F=[y, 1/2 z, 3/2 y]

C the circle x^2 + y^2 +z^2 = 6z, z=x+3

Solution:

We have to compute the integral

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#### Solution Summary

A solution solving for a vertical intergral using Stoke's theorem.

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