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The way that we find out if it's conservative is that we draw a closed the loop around the center of the vector fields and so you can draw anywhere right here and we have to see if any closed

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Is the vector field shown in the figure conservative? Explain. Step-by-step solution. 100 % (19 ratings) for this solution. Chapter 16.3, Problem 25E is solved. View this answer View this

Question: Is the vector field shown in the figure conservative? Explain. Let C be a circle centered at the origin, oriented counterclockwise. The vector field conservative because the integral

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Figure \(\PageIndex{4}\): The vector field is conservative, and therefore independent of path. We have shown that if \(\vecs{F}\) is conservative, then \(\vecs{F}\) is