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6- Find the work done to turn a particle around a circle in the n plane, whose center is the origin, knowing that the corresponding force field is F = (2x-y+z) i + (x+y-z³)j + (3x - 2y +4z) k Consider as parametric equations of the circle x = 3 cos (t). y = 3 sin (t) in which t varies from 0 to 2pi. As seen in the figure

6- Find the work done to turn a particle around a circle in the n plane, whose center is the origin, knowing that the corresponding force field is F = (2x-y+z) i + (x+y-z³)j + (3x - 2y +4z) k Consider as parametric equations of the circle x = 3 cos (t). y = 3 sin (t) in which t varies from 0 to 2pi. As seen in the figure

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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6- Find the work done to turn a particle around a circle in the n plane, whose center is the origin, knowing that the corresponding force field is F = (2x-y+2) + (x+y-z³)j + (3x-2y +4z) k Consider as parametric equations of the circle x = 3 cos (t). y = 3 sin (t) in which t varies from 0 to 2pi. As seen in the figure
Transcribed Image Text:6- Find the work done to turn a particle around a circle in the n plane, whose center is the origin, knowing that the corresponding force field is F = (2x-y+2) + (x+y-z³)j + (3x-2y +4z) k Consider as parametric equations of the circle x = 3 cos (t). y = 3 sin (t) in which t varies from 0 to 2pi. As seen in the figure
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