Problem 3) Evaluate the line integral of E=3 â + 2râ +â along a circular path (path 1) from point A: (x=2, y=0, z=0) to point B: (x=0, y=2, z=0) . Note the second possible path (path 2) is along -x from A to origin of coordinate system and then along y from origin to B. If your results are not identical, what could you say about this E field?
Problem 3) Evaluate the line integral of E=3 â + 2râ +â along a circular path (path 1) from point A: (x=2, y=0, z=0) to point B: (x=0, y=2, z=0) . Note the second possible path (path 2) is along -x from A to origin of coordinate system and then along y from origin to B. If your results are not identical, what could you say about this E field?
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![Problem 3) Evaluate the line integral of E=3 â + 2râ +â, along a circular path (path 1) from point A: (x=2,
y=0, z=0) to point B: (x=0, y=2, z=0) . Note the second possible path (path 2) is along -x from A to
origin of coordinate system and then along y from origin to B. If your results are not identical, what
could you say about this E field?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7ebfc338-0c23-4431-bcc6-e18b8a3200f4%2F4943158c-efb9-4c06-ae84-07f0993c6f61%2Fcpmbt2.png&w=3840&q=75)
Transcribed Image Text:Problem 3) Evaluate the line integral of E=3 â + 2râ +â, along a circular path (path 1) from point A: (x=2,
y=0, z=0) to point B: (x=0, y=2, z=0) . Note the second possible path (path 2) is along -x from A to
origin of coordinate system and then along y from origin to B. If your results are not identical, what
could you say about this E field?
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