Consider the solid Q bounded by the surfaces S₁: 2=4-2², S₂: 2y+z=12, S₁: y = r, S₁: 2=0, S5:2=0 whose graphic representation is: $=$₁₂). An integral that Let S be the boundary of the solid Q (that is, JJ,F nds , where n is the exterior unit normal vector to S allows to determine the value of " and F(x, y, z) = (xx.-y, z), it is: -12-2y A) · ² √²-²³ ₁ dy dz dr P 2 -4-² 12-2y B) ² * ²³ y dy dz dz C) ²*²*²* [* dydz dz D) [[['ydydide dz dr

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Consider the solid Q bounded by the surfaces
whose graphic representation is:
Let S be the boundary of the solid Q (that is,
J.F F.nds
allows to determine the value of
and F(x, y, z) = (xx.-y, z), it is:
1-1² -12-2y
A)
dy dz dr
-2
12-2y
B)
*²*** 1²³ y dy dz dz
-2
4-1²
C) [**dy
dy dz dr
4-1²
D) [Lyäydz
y dy dz dr
S₁: z=4-2², S₂: 2y+z=12, S3: y = 2, S₁: T=0, S₁: z=0
₂. An integral that
where n is the exterior unit normal vector to S
Transcribed Image Text:Consider the solid Q bounded by the surfaces whose graphic representation is: Let S be the boundary of the solid Q (that is, J.F F.nds allows to determine the value of and F(x, y, z) = (xx.-y, z), it is: 1-1² -12-2y A) dy dz dr -2 12-2y B) *²*** 1²³ y dy dz dz -2 4-1² C) [**dy dy dz dr 4-1² D) [Lyäydz y dy dz dr S₁: z=4-2², S₂: 2y+z=12, S3: y = 2, S₁: T=0, S₁: z=0 ₂. An integral that where n is the exterior unit normal vector to S
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