b.Show that the vector field A is conservative if A possess one of these two properties: i) The line integral of the tangential component of A along a path extending from a point P to Q is independent of the path. ii) The line integral of the tangential component of A around any closed path is zero.
b.Show that the vector field A is conservative if A possess one of these two properties: i) The line integral of the tangential component of A along a path extending from a point P to Q is independent of the path. ii) The line integral of the tangential component of A around any closed path is zero.
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b.Show that the vector field A is conservative if A possess one of these two properties:
i) The line integral of the tangential component of A along a path extending from a
point P to Q is independent of the path.
ii) The line integral of the tangential component of A around any closed path is zero.
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