Use Stokes' Theorem to evaluate $\int _ { C } ( 3 z - 2 y ) d x + ( 4 x - 2 y ) d y + ( z + 2 y ) d z$ where C is the circle $x = 3 \sin t , y = 3 \cos t , z = 2,0 \leq t \leq 2 \pi$ .
A) $27 \pi$

B)$99 \pi$
C)$18 \pi$
D)$54 \pi$
E)$- 27 \pi$
F) $- 99 \pi$

G)$- 18 \pi$

H)$- 54 \pi$

Question

Use Stokes' Theorem to evaluate $\int _ { C } ( 3 z - 2 y ) d x + ( 4 x - 2 y ) d y + ( z + 2 y ) d z$ where C is the circle $x = 3 \sin t , y = 3 \cos t , z = 2,0 \leq t \leq 2 \pi$ .
A) $27 \pi$

B)$99 \pi$
C)$18 \pi$
D)$54 \pi$ 
E)$- 27 \pi$ 
F) $- 99 \pi$ 
 
G)$- 18 \pi$

H)$- 54 \pi$

Quizplus · Accepted Answer

The Answer of Use Stokes' Theorem to evaluate $\int _ { C } ( 3 z - 2 y ) d x + ( 4 x - 2 y ) d y + ( z + 2 y ) d z$ where C is the circle $x = 3 \sin t , y = 3 \cos t , z = 2,0 \leq t \leq 2 \pi$ .
A) $27 \pi$

B)$99 \pi$
C)$18 \pi$
D)$54 \pi$ 
E)$- 27 \pi$ 
F) $- 99 \pi$ 
 
G)$- 18 \pi$

H)$- 54 \pi$

Use Stokes' Theorem to Evaluate ∫C(3z−2y)dx+(4x−2y)dy+(z+2y)dz\int _ { C } ( 3 z - 2 y ) d x + ( 4 x - 2 y ) d y + ( z + 2 y ) d z∫C​(3z−2y)dx+(4x−2y)dy+(z+2y)dz

Use Stokes' Theorem to Evaluate $\int _ { C } ( 3 z - 2 y ) d x + ( 4 x - 2 y ) d y + ( z + 2 y ) d z$