Hey guys.
Can anyone explain how do you use, for k = 1 and equal inductance values (L1=L2=M), the parallel coupled inductors equation, which is:
Leq = [(L1*L2)-(M)^2] / [(L1+L2-(2*M))]
I'm asking that because everyone just says that, for the conditions I described above, the equivalent inductance Leq comes out as L1=L2=M, but, if I substitute it, say for L1=L2=M=1, the numerator becomes zero, thus Leq = 0.
Thanks.
Can anyone explain how do you use, for k = 1 and equal inductance values (L1=L2=M), the parallel coupled inductors equation, which is:
Leq = [(L1*L2)-(M)^2] / [(L1+L2-(2*M))]
I'm asking that because everyone just says that, for the conditions I described above, the equivalent inductance Leq comes out as L1=L2=M, but, if I substitute it, say for L1=L2=M=1, the numerator becomes zero, thus Leq = 0.
Thanks.