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1 H is defined by, B=μ0H, where B is magnetic field. A current of 48A passes along the z-axis. Use symmetry to find the integral, ∫ H → ⋅ d ℓ → {\displaystyle \int {\vec {H}}\cdot {\vec {d\ell }}} , from the point (0,6.7) to the point (6.7,0).
2 H is defined by, B=μ0H, where B is magnetic field. A current of 67A passes along the z-axis. Use symmetry to find the integral, ∫ H → ⋅ d ℓ → {\displaystyle \int {\vec {H}}\cdot {\vec {d\ell }}} , from the point (-6.1, 6.1) to the point (6.1, 6.1).
3 H is defined by, B=μ0H, where B is magnetic field. A current of 84A passes along the z-axis. Use symmetry to find the integral, ∫ H → ⋅ d ℓ → {\displaystyle \int {\vec {H}}\cdot {\vec {d\ell }}} , from the point (0,9.3) to the point (9.3,9.3).
4 H is defined by, B=μ0H, where B is magnetic field. A current of 81A passes along the z-axis. Use symmetry to find the integral, ∫ H → ⋅ d ℓ → {\displaystyle \int {\vec {H}}\cdot {\vec {d\ell }}} , from (-∞,6.4) to (+∞,6.4).
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