Let S be a surface for 0sxs5, 0sys5 and 0s:55 with F=(x,7y,4=). The following table provides the steps and their solutions in obtaining the solution for the surface, S, ::= 0. Therefore, by using Gauss's Theorem and evaluate ([[ div F dV with outward orientation. Steps Description Solutions Step 1 Find n n=5k Step 2 Find Fn F n=0 Step 3 Find dS dS = dxd Step 4 Determine limit of integration Step 5 Final answer HE-as =0 The solution given in the above table can be true or false. For each step, determine whether the solution given is true or false.

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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answer question 3
Let S be a surface for 0sx<5, 0<ys5 and 0<:55 with F = (x, 7y,4=). The following
table provides the steps and their solutions in obtaining the solution for the surface, S, :: = 0.
Therefore, by using Gauss's Theorem and evaluate [[[div F dV with outward orientation.
Steps
Description
Solutions
Step 1
Find n
n=5k
Step 2
Find F ·n
F n=0
Step 3
Find dS
dS = dxz
Determine limit of integration
21
Step 4
00
Step 5
Final answer
as = 0
The solution given in the above table can be true or false. For each step, determine whether the
solution given is true or false.
True
False
Step 1
Step 2
Step 3
Step 4
Step 5
Transcribed Image Text:Let S be a surface for 0sx<5, 0<ys5 and 0<:55 with F = (x, 7y,4=). The following table provides the steps and their solutions in obtaining the solution for the surface, S, :: = 0. Therefore, by using Gauss's Theorem and evaluate [[[div F dV with outward orientation. Steps Description Solutions Step 1 Find n n=5k Step 2 Find F ·n F n=0 Step 3 Find dS dS = dxz Determine limit of integration 21 Step 4 00 Step 5 Final answer as = 0 The solution given in the above table can be true or false. For each step, determine whether the solution given is true or false. True False Step 1 Step 2 Step 3 Step 4 Step 5
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