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Let F\vec{F} And G\vec { G } Be Two 2-Dimensional Fields, Where F=3xi+5yj\vec{F}=3 x \vec{i}+5 y \vec{j}

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Let F\vec{F} and G\vec { G } be two 2-dimensional fields, where F=3xi+5yj\vec{F}=3 x \vec{i}+5 y \vec{j} and G=3yi+5xj\vec { G } = 3 y \vec { i } + 5 x \vec { j } Let C1 be the circle with center (2, 2)and radius 1 oriented counterclockwise.
Let C2 be the path consisting of the straight line segments from (0, 4)to (0, 1)and from (0, 1)to (3, 1).
Find the line integral c2Fdr\int_{c_{2}} \vec{F} \cdot d \vec{r} Use "pi" to represent π\pi if necessary.

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