Any one know about the 'RL Switching theorem',where a complicated RL switching circuit can be reduced to a single loop of resistance and inductance in series ?
Whatever it's called, there's no magic; it's just a truckpot of algebra to simplify the network down to a real and imaginary part. Since there are no active components in the circuit, all of the imaginary part must be correlatible to an equivalent inductance.
RL Switching Theorem
Re: RL Switching theorem
