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Using phasor diagram for a series LCR circuit connected to an ac source of voltage v = v0sinωτ, derive the relation for the current flowing in the circuit and the phase angle between the voltage across the resistor and the net voltage in the circuit. 

Draw a plot showing the variation of the current I as a function of angular frequency ‘ω’ of the applied ac source for the two cases of a series combination of (i) inductance L1 , capacitance C1  and resistance R1  and (ii) inductance L2 , capacitance C2  and resistance R2  where R2  > R1

Write the relation between L1 , C1  and L2 ,C2  at resonance. Which one, of the two, would be better suited for fine tuning in a receiver set? Give reason

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(a) For Ieff flow of current through each element R, L and C, Effective voltage across the combination can be given as.

 

Phase angle between VR and Veff is

Variation of the current I as a function of angular frequency ω.
At resonance, when maximum current flows through the circuit.

For fine tuning in the receiver set, combination L1C1 and R1 is better because maximum current flows through the circuit.

From Lenz’s law, induced emf

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