Using the divergence theorem, the value sin(2M), where M is the outward flux of the vector field F = 4x²+4x+2y² + 10yz — y, P = - 8x² + 6xy - 22 5x, Q = R == 10xy + 10xz + 2y² – 6z² — 5z, = (P,Q,R), through the surface of the cube [1, 2]³, is 0.350 0.288 0.220 -0.861 0.059 0.313 -0.961 0.135
Using the divergence theorem, the value sin(2M), where M is the outward flux of the vector field F = 4x²+4x+2y² + 10yz — y, P = - 8x² + 6xy - 22 5x, Q = R == 10xy + 10xz + 2y² – 6z² — 5z, = (P,Q,R), through the surface of the cube [1, 2]³, is 0.350 0.288 0.220 -0.861 0.059 0.313 -0.961 0.135
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter5: Inner Product Spaces
Section5.CM: Cumulative Review
Problem 12CM
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![Using the divergence theorem, the value sin(2M), where M is the outward flux of the vector field F =
4x²+4x+2y² + 10yz — y,
P =
- 8x² + 6xy - 22 5x,
Q =
R ==
10xy + 10xz + 2y² – 6z² — 5z,
= (P,Q,R),
through the surface of the cube [1, 2]³, is
0.350
0.288
0.220
-0.861
0.059
0.313
-0.961
0.135](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F86794e1d-a025-469e-9776-3458200614a7%2Fc72ece81-a0f8-4a52-a6ec-3c1a4227f521%2Fj4b1lxf_processed.png&w=3840&q=75)
Transcribed Image Text:Using the divergence theorem, the value sin(2M), where M is the outward flux of the vector field F =
4x²+4x+2y² + 10yz — y,
P =
- 8x² + 6xy - 22 5x,
Q =
R ==
10xy + 10xz + 2y² – 6z² — 5z,
= (P,Q,R),
through the surface of the cube [1, 2]³, is
0.350
0.288
0.220
-0.861
0.059
0.313
-0.961
0.135
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