Evaluate $\int _ { C } \mathbf { F } d \mathbf { r }$ where $\mathbf { F } ( x , y ) = \left( e ^ { x ^ { 2 } } + 3 y x ^ { 2 } , \cos y ^ { 2 } + x ^ { 3 } \right)$ and the curve C is given by C : $x = 2 \sin t , y = 2 \cos t , 0 \leq t \leq 2 \pi$ .
A) $24 \pi$
B)11e
aa8e2_0f7f_a45e_96ab_39554d580268_TB2033_11
C)$48 \pi$
D)$96 \pi$
E) $- 24 \pi$
F)$- 12 \pi$
G)$- 48 \pi$

H)$0$

Question

Evaluate $\int _ { C } \mathbf { F } d \mathbf { r }$ where $\mathbf { F } ( x , y ) = \left( e ^ { x ^ { 2 } } + 3 y x ^ { 2 } , \cos y ^ { 2 } + x ^ { 3 } \right)$ and the curve C is given by C : $x = 2 \sin t , y = 2 \cos t , 0 \leq t \leq 2 \pi$ .
A) $24 \pi$
B)11e
aa8e2_0f7f_a45e_96ab_39554d580268_TB2033_11 
C)$48 \pi$ 
D)$96 \pi$ 
E) $- 24 \pi$ 
F)$- 12 \pi$ 
G)$- 48 \pi$

H)$0$

Quizplus · Accepted Answer

The Answer of Evaluate $\int _ { C } \mathbf { F } d \mathbf { r }$ where $\mathbf { F } ( x , y ) = \left( e ^ { x ^ { 2 } } + 3 y x ^ { 2 } , \cos y ^ { 2 } + x ^ { 3 } \right)$ and the curve C is given by C : $x = 2 \sin t , y = 2 \cos t , 0 \leq t \leq 2 \pi$ .
A) $24 \pi$
B)11e
aa8e2_0f7f_a45e_96ab_39554d580268_TB2033_11 
C)$48 \pi$ 
D)$96 \pi$ 
E) $- 24 \pi$ 
F)$- 12 \pi$ 
G)$- 48 \pi$

H)$0$

Evaluate ∫CFdr\int _ { C } \mathbf { F } d \mathbf { r }∫C​Fdr

Evaluate $\int _ { C } \mathbf { F } d \mathbf { r }$