Let $\vec{F}=(3 x+2 y) \vec{i}+(3 x-3 y) \vec{j}$ Evaluate $\int_{C} \vec{F} \cdot d \vec{r}$ , where C is the line from (0, 0)to (2, 2).

Name: Let $\vec{F}=(3 x+2 y) \vec{i}+(3 x-3 y) \vec{j}$ Evaluate $\int_{C} \vec{F} \cdot d \vec{r}$ , where C is the line from (0, 0)to (2, 2).
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The Answer of Let $\vec{F}=(3 x+2 y) \vec{i}+(3 x-3 y) \vec{j}$ Evaluate $\int_{C} \vec{F} \cdot d \vec{r}$ , where C is the line from (0, 0)to (2, 2).

Let F⃗=(3x+2y)i⃗+(3x−3y)j⃗\vec{F}=(3 x+2 y) \vec{i}+(3 x-3 y) \vec{j}F=(3x+2y)i+(3x−3y)j​ Evaluate ∫CF⃗⋅dr⃗\int_{C} \vec{F} \cdot d \vec{r}∫C​F⋅dr

Let $\vec{F}=(3 x+2 y) \vec{i}+(3 x-3 y) \vec{j}$ Evaluate $\int_{C} \vec{F} \cdot d \vec{r}$