In the circuit shown in the figure,neglecting source resistance,the voltmeter and ammeter readings will respectively be:

  • A
    $0\,V, \,3\,A$
  • B
    $150\,V, \,3\,A$
  • C
    $150\,V, \,6\,A$
  • D
    $0\,V, \,8\,A$

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$A$ series resonant circuit consists of an inductor $L$ and capacitor $C$ which produces resonant frequency $f$. If $L$ is increased by $2L$ (making the new inductance $L' = L + 2L = 3L$) and $C$ is changed to $9C$, the new resonant frequency will be:

Explain resonance for an $L-C-R$ series circuit and write its uses. In what kind of circuit will it be possible?

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In an $L-C-R$ series $AC$ circuit,$L = 9 \ H$,$R = 10 \ \Omega$,and $C = 100 \ \mu F$. The $Q$-factor of the circuit is . . . . . . .

In the circuit shown, the ratio of the quality factor $(Q)$ and the band width $(BW)$ is (Given: band width = $R/L$)

$L$,$C$,and $R$ represent the physical quantities inductance,capacitance,and resistance,respectively. The combination representing the dimension of frequency is:

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