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tech99
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We couple two resonant circuits together, both tuned to the same frequency. Each has a bandwidth to the -3dB points of 1/Q. If the coupling is small, the two responses (measured on a dB scale) are added and so provide about the same bandwidth but better skirt rejection. With strong coupling, the response splits into a double peak. With "critical coupling" when k=1, there is a flat response which is about 40% wider than each circuit and with good skirt rejection.brainbaby said:What I realized is that I made a little mistake in elaborating what I mean by constant k..actually k tells us about the extent of coupling...and what I actually meant is bandwidth..so what i visualize here.. is that two resonant circuit and each having its different resonant frequency ...and when they are coupled they collectively are resonant at different frequency owing to the mutual inductance...so the circuit would provide output at the two initial resonant frequencies (when the circuits are not coupled) and the third resonant frequency (after coupling)...so it can be just visualised as ...more resonant frequencies, more output...and more bandwidth...
It seems that you provide me some clue about relating Lm with bandwidth...as more the value of Lm more is the mutual impedance and more is the bandwith..
agreeing with Baluncore
so i need to find certain things...
its not L4 that will keep k constant (though which i earlier thought) rather it control the mutual impedance which in return regulates bandwidth...exactly how??
It is possible to tune the circuits to different frequencies, but the end result is the same, assuming suitable coupling is used.
When you said constant k, I thought you meant that k must remain constant as the circuits are varied in frequency, but the tuner shown seems to be fixed frequency.