1- Evaluate the closed line integral of H about the path P1 (3, 2, 1) to P2 (3, 4, 1), given H = zay – 2y2az A/m. to find I1.
2- evaluate the closed line integral of H about the path P2 (3, 4, 1) to P3 (3, 4, 2), given H = zay – 2y2az A/m to find I2.
3- evaluate the closed line integral of H about the path P3(3, 4, 2) to P4(3, 2, 2), given H = zay – 2y2az A/m to find I3.
4- evaluate the closed line integral of H about the path P4(3, 42 2) to P1(3, 2, 1), given H = zay – 2y2az A/m to find I4.
5- what is the total current I?
6- determine the quotient of the closed line integral I and the area S enclosed by the path as an approximation to (∇×H)x=(I/S).
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