Using the Divergence Theorem, find the outward flux of F across the boundary of the region D.
-F = 3x $Using the Divergence Theorem, find the outward flux of F across the boundary of the region D. -F = 3x i + 3 yj + 4xyk ; D: the region cut from the solid cylinder + \le 9 by the planes z = 0 and A) 972 \pi B) 486 \pi C) 1944 \pi D) 243 \pi$ i + 3 $Using the Divergence Theorem, find the outward flux of F across the boundary of the region D. -F = 3x i + 3 yj + 4xyk ; D: the region cut from the solid cylinder + \le 9 by the planes z = 0 and A) 972 \pi B) 486 \pi C) 1944 \pi D) 243 \pi$ yj + 4xyk ; D: the region cut from the solid cylinder $Using the Divergence Theorem, find the outward flux of F across the boundary of the region D. -F = 3x i + 3 yj + 4xyk ; D: the region cut from the solid cylinder + \le 9 by the planes z = 0 and A) 972 \pi B) 486 \pi C) 1944 \pi D) 243 \pi$ + $Using the Divergence Theorem, find the outward flux of F across the boundary of the region D. -F = 3x i + 3 yj + 4xyk ; D: the region cut from the solid cylinder + \le 9 by the planes z = 0 and A) 972 \pi B) 486 \pi C) 1944 \pi D) 243 \pi$

\le

9 by the planes z = 0 and $Using the Divergence Theorem, find the outward flux of F across the boundary of the region D. -F = 3x i + 3 yj + 4xyk ; D: the region cut from the solid cylinder + \le 9 by the planes z = 0 and A) 972 \pi B) 486 \pi C) 1944 \pi D) 243 \pi$
A) 972

\pi

B) 486

\pi

C) 1944

\pi

D) 243

\pi

Apply Green's Theorem to Evaluate the Integral ≤\le≤ X ≤\le≤ π\piπ , 0

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Apply Green's Theorem to Evaluate the Integral $\le$ X $\le$ $\pi$ , 0

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