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$$\nabla \times A = B$$
A$A$ is vector magnetic potential, $\mathrm{Wb/m}$
B$B$ is magnetic field intensity, $\mathrm{Wb/m^2}$
Where does one more m come from for B$B$? Is that from the gradient operator so it is in meter or something?
A is vector magnetic potential, $\mathrm{Wb/m}$
B is magnetic field intensity, $\mathrm{Wb/m^2}$
Where does one more m come from for B? Is that from the gradient operator so it is in meter or something?
$A$ is vector magnetic potential, $\mathrm{Wb/m}$
$B$ is magnetic field intensity, $\mathrm{Wb/m^2}$
Where does one more m come from for $B$? Is that from the gradient operator so it is in meter or something?
Where does one more m come from for B? Is that from the gradietgradient operator so it is in meter or something?
Where does one more m come from for B? Is that from the gradiet operator so it is in meter or something?
A is vector magnetic potential, $Wb/m$$\mathrm{Wb/m}$
B is magnetic field intensity, $Wb/m^2$$\mathrm{Wb/m^2}$
A is vector magnetic potential, $Wb/m$
B is magnetic field intensity, $Wb/m^2$