Evaluate $\int _ { C } \mathbf { F } d \mathbf { r }$ where $\mathbf { F } ( x , y , z ) = \left\langle \frac { z } { x - z } , \frac { z } { y - z } , \ln ( x - y ) \right\rangle$ and C is any curve from $( 2,1 , - 5 )$ to $\left( e ^ { 2 } , 0,2 \right)$ .
A) $6$
B) $- 2$
C)$- 4$
D) $1$
E) $- 6$
F)$2$
G)$4$
H) $0$

Question

Evaluate $\int _ { C } \mathbf { F } d \mathbf { r }$ where $\mathbf { F } ( x , y , z ) = \left\langle \frac { z } { x - z } , \frac { z } { y - z } , \ln ( x - y ) \right\rangle$ and C is any curve from $( 2,1 , - 5 )$ to $\left( e ^ { 2 } , 0,2 \right)$ .
A) $6$
B) $- 2$
C)$- 4$ 
D) $1$ 
E) $- 6$ 
F)$2$
G)$4$ 
H) $0$

Quizplus · Accepted Answer

The Answer of Evaluate $\int _ { C } \mathbf { F } d \mathbf { r }$ where $\mathbf { F } ( x , y , z ) = \left\langle \frac { z } { x - z } , \frac { z } { y - z } , \ln ( x - y ) \right\rangle$ and C is any curve from $( 2,1 , - 5 )$ to $\left( e ^ { 2 } , 0,2 \right)$ .
A) $6$
B) $- 2$
C)$- 4$ 
D) $1$ 
E) $- 6$ 
F)$2$
G)$4$ 
H) $0$

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

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