For the vector field G = (yey + 3 cos (3x + y))i + (xeªy + cos(3x + y)), find the line integral of G along the curve C from the origin along the x-axis to the point (2, 0) and then counterclockwise around the circumference of the circle x² + y² = 4 to the point (2/√2,2/√2). ScĢ. dr =

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 31E
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For the vector field G = (yey + 3 cos(3x + y))i + (xeªy + cos(3x + y)) 3, find the line integral of G
along the curve C from the origin along the x-axis to the point (2,0) and then counterclockwise around
the circumference of the circle x² + y² = 4 to the point (2/√2,2/√√2).
So G. dr
=
Transcribed Image Text:For the vector field G = (yey + 3 cos(3x + y))i + (xeªy + cos(3x + y)) 3, find the line integral of G along the curve C from the origin along the x-axis to the point (2,0) and then counterclockwise around the circumference of the circle x² + y² = 4 to the point (2/√2,2/√√2). So G. dr =
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