Solved

Use the Fact That the Field F = 2x $\pi$ B) $\pi$

Question 53

Multiple Choice

Use the fact that the field F = 2x $Use the fact that the field F = 2x sin(z) i - sin(z) j + ( cos(z) + y) k is almost conservative (except for the last term) to help you evaluate around the circle A) 2 \pi B) \pi C) D) E) 0$ sin(z) i - $Use the fact that the field F = 2x sin(z) i - sin(z) j + ( cos(z) + y) k is almost conservative (except for the last term) to help you evaluate around the circle A) 2 \pi B) \pi C) D) E) 0$ $Use the fact that the field F = 2x sin(z) i - sin(z) j + ( cos(z) + y) k is almost conservative (except for the last term) to help you evaluate around the circle A) 2 \pi B) \pi C) D) E) 0$ sin(z) j + ( $Use the fact that the field F = 2x sin(z) i - sin(z) j + ( cos(z) + y) k is almost conservative (except for the last term) to help you evaluate around the circle A) 2 \pi B) \pi C) D) E) 0$ $Use the fact that the field F = 2x sin(z) i - sin(z) j + ( cos(z) + y) k is almost conservative (except for the last term) to help you evaluate around the circle A) 2 \pi B) \pi C) D) E) 0$ cos(z) + y) k is almost conservative (except for the last term) to help you evaluate $Use the fact that the field F = 2x sin(z) i - sin(z) j + ( cos(z) + y) k is almost conservative (except for the last term) to help you evaluate around the circle A) 2 \pi B) \pi C) D) E) 0$ around the circle $Use the fact that the field F = 2x sin(z) i - sin(z) j + ( cos(z) + y) k is almost conservative (except for the last term) to help you evaluate around the circle A) 2 \pi B) \pi C) D) E) 0$ $Use the fact that the field F = 2x sin(z) i - sin(z) j + ( cos(z) + y) k is almost conservative (except for the last term) to help you evaluate around the circle A) 2 \pi B) \pi C) D) E) 0$

A) 2 $\pi$
B) $\pi$
C) $Use the fact that the field F = 2x sin(z) i - sin(z) j + ( cos(z) + y) k is almost conservative (except for the last term) to help you evaluate around the circle A) 2 \pi B) \pi C) D) E) 0$
D) $Use the fact that the field F = 2x sin(z) i - sin(z) j + ( cos(z) + y) k is almost conservative (except for the last term) to help you evaluate around the circle A) 2 \pi B) \pi C) D) E) 0$
E) 0