Rotating magnetic field – movie. A rectangular loop of edge lengths a and b is situated in the magnetic field produced by two mutually perpendicular large
coils with time-harmonic currents. The field due to each coil can be considered to be uniform. The currents in the coils are of equal amplitudes and 90? out of phase, so that the magnetic flux densities they produce are given as B1(t) = B0 cos ωt and B2(t) = B0 sin ωt, respectively, where B1 ⊥ B2. Vector B1 is perpendicular to the plane of the loop, while B2 lies in that plane. Create a movie in MATLAB that shows the time-harmonic oscillations of B1(t) and B2(t) and the resulting rotation of the vector B(t) = B1(t)+B2(t), assuming that ω = 377 rad/s and B0 = 1 T. (ME6 6.m on IR)
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