Let $\vec{F}=100 \vec{i}+10 \vec{j}$ and let C_a be the circle of radius a centered at the origin, traveled in a counter-clockwise direction.
Find $\int _ { c _ { 0 } } \vec { F } \cdot d \vec { r }$

Question

Let $\vec{F}=100 \vec{i}+10 \vec{j}$ and let C_a be the circle of radius a centered at the origin, traveled in a counter-clockwise direction. Find $\int _ { c _ { 0 } } \vec { F } \cdot d \vec { r }$

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The Answer of Let $\vec{F}=100 \vec{i}+10 \vec{j}$ and let C_a be the circle of radius a centered at the origin, traveled in a counter-clockwise direction. Find $\int _ { c _ { 0 } } \vec { F } \cdot d \vec { r }$

Let F⃗=100i⃗+10j⃗\vec{F}=100 \vec{i}+10 \vec{j}F=100i+10j​ And Let Ca Be the Circle of Radius a Centered

Let $\vec{F}=100 \vec{i}+10 \vec{j}$ And Let C_a Be the Circle of Radius a Centered