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Consider the curve C = C1 ∪ C2 ∪ C3 ∪ C4, piecewise smooth, oriented from the point A(1, 1, 2) to point B(3, 3, 1), shown in the following figure: (See the figure in the images) If F = (4x3 - 2z, 3y2, −2x), then the value of the integral (see the integral in the images) is: A) 100 B) 104 C) −100

Consider the curve C = C1 ∪ C2 ∪ C3 ∪ C4, piecewise smooth, oriented from the point A(1, 1, 2) to point B(3, 3, 1), shown in the following figure: (See the figure in the images) If F = (4x3 - 2z, 3y2, −2x), then the value of the integral (see the integral in the images) is: A) 100 B) 104 C) −100

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Consider the curve C = C1 ∪ C2 ∪ C3 ∪ C4, piecewise smooth, oriented from the point A(1, 1, 2) to point B(3, 3, 1), shown in the following figure:

(See the figure in the images)

If F = (4x3 - 2z, 3y2, −2x), then the value of the integral (see the integral in the images) is:

A) 100
B) 104
C) −100
D) −104

C3 C1 z = a? + y? C4 A(1,1,2) B(3,3, 1) y = r
Transcribed Image Text:C3 C1 z = a? + y? C4 A(1,1,2) B(3,3, 1) y = r
F· dr C
Transcribed Image Text:F· dr C
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