The expression of N in a full series equalizer considering Z1 as capacitor and Z2 as inductor is?(a) 1+ (ω^2 L1^2)/Ro^2(b) (ω^2 L1^2)/Ro^2(c) 1+ Ro^2/(ωL1)^2(d) Ro^2/(ωL1)^2I got this question in a job interview.My query is from Series Equalizer topic in chapter Filters and Attenuators of Network Theory

The expression of N in a full series equalizer considering Z1 as capac

1.	The expression of N in a full series equalizer considering Z1 as capacitor and Z2 as inductor is?(a) 1+ (ω^2 L1^2)/Ro^2(b) (ω^2 L1^2)/Ro^2(c) 1+ Ro^2/(ωL1)^2(d) Ro^2/(ωL1)^2I got this question in a job interview.My query is from Series Equalizer topic in chapter Filters and Attenuators of Network Theory
Answer» Right choice is (c) 1+ Ro^2/(ωL1)^2 For explanation I would say: The EXPRESSION of N in a FULL series equalizer considering Z1 as capacitor and Z2 as INDUCTOR is N = 1+ Ro^2/X2^2 = 1+Ro^2/(ωL1)^2.

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