155096 In a series $L C R$ circuit, the inductance $L$ is 10 $m H$, capacitance $C$ is $1 \mu \mathrm{F}$ and resistance $R$ is $100 \Omega$. The frequency at which resonance occurs is :-

155098 As per the given graph choose the correct representation for curve $A$ and curve $B$. \{Where $X_{C}=$ reactance of pure capacitive circuit connected with A.C. source
$X_{L}=$ reactance of pure inductive circuit connected with A.C. source
$\mathbf{R}=$ impedance of pure resistive circuit connected with A.C. source
$Z=$ Impedance of the LCR series circuit $\}$

155099 The current in resistance $R$ at resonance is

155100 In the given circuit, rms value of current $\left(I_{\mathrm{rms}}\right)$ through the resistor $R$ is

155101 In an LC oscillator, if values of inductance and capacitance become twice and eight times, respectively, then the resonant frequency of oscillator becomes $x$ times its initial resonant frequency $\omega_{0}$. The value of $x$ is.

155096 In a series $L C R$ circuit, the inductance $L$ is 10 $m H$, capacitance $C$ is $1 \mu \mathrm{F}$ and resistance $R$ is $100 \Omega$. The frequency at which resonance occurs is :-

155098 As per the given graph choose the correct representation for curve $A$ and curve $B$. \{Where $X_{C}=$ reactance of pure capacitive circuit connected with A.C. source
$X_{L}=$ reactance of pure inductive circuit connected with A.C. source
$\mathbf{R}=$ impedance of pure resistive circuit connected with A.C. source
$Z=$ Impedance of the LCR series circuit $\}$

155099 The current in resistance $R$ at resonance is

155100 In the given circuit, rms value of current $\left(I_{\mathrm{rms}}\right)$ through the resistor $R$ is

155101 In an LC oscillator, if values of inductance and capacitance become twice and eight times, respectively, then the resonant frequency of oscillator becomes $x$ times its initial resonant frequency $\omega_{0}$. The value of $x$ is.

155096 In a series $L C R$ circuit, the inductance $L$ is 10 $m H$, capacitance $C$ is $1 \mu \mathrm{F}$ and resistance $R$ is $100 \Omega$. The frequency at which resonance occurs is :-

155098 As per the given graph choose the correct representation for curve $A$ and curve $B$. \{Where $X_{C}=$ reactance of pure capacitive circuit connected with A.C. source
$X_{L}=$ reactance of pure inductive circuit connected with A.C. source
$\mathbf{R}=$ impedance of pure resistive circuit connected with A.C. source
$Z=$ Impedance of the LCR series circuit $\}$

155099 The current in resistance $R$ at resonance is

155100 In the given circuit, rms value of current $\left(I_{\mathrm{rms}}\right)$ through the resistor $R$ is

155101 In an LC oscillator, if values of inductance and capacitance become twice and eight times, respectively, then the resonant frequency of oscillator becomes $x$ times its initial resonant frequency $\omega_{0}$. The value of $x$ is.

155096 In a series $L C R$ circuit, the inductance $L$ is 10 $m H$, capacitance $C$ is $1 \mu \mathrm{F}$ and resistance $R$ is $100 \Omega$. The frequency at which resonance occurs is :-

155098 As per the given graph choose the correct representation for curve $A$ and curve $B$. \{Where $X_{C}=$ reactance of pure capacitive circuit connected with A.C. source
$X_{L}=$ reactance of pure inductive circuit connected with A.C. source
$\mathbf{R}=$ impedance of pure resistive circuit connected with A.C. source
$Z=$ Impedance of the LCR series circuit $\}$

155099 The current in resistance $R$ at resonance is

155100 In the given circuit, rms value of current $\left(I_{\mathrm{rms}}\right)$ through the resistor $R$ is

155101 In an LC oscillator, if values of inductance and capacitance become twice and eight times, respectively, then the resonant frequency of oscillator becomes $x$ times its initial resonant frequency $\omega_{0}$. The value of $x$ is.

155096 In a series $L C R$ circuit, the inductance $L$ is 10 $m H$, capacitance $C$ is $1 \mu \mathrm{F}$ and resistance $R$ is $100 \Omega$. The frequency at which resonance occurs is :-

155098 As per the given graph choose the correct representation for curve $A$ and curve $B$. \{Where $X_{C}=$ reactance of pure capacitive circuit connected with A.C. source
$X_{L}=$ reactance of pure inductive circuit connected with A.C. source
$\mathbf{R}=$ impedance of pure resistive circuit connected with A.C. source
$Z=$ Impedance of the LCR series circuit $\}$

155099 The current in resistance $R$ at resonance is

155100 In the given circuit, rms value of current $\left(I_{\mathrm{rms}}\right)$ through the resistor $R$ is

155101 In an LC oscillator, if values of inductance and capacitance become twice and eight times, respectively, then the resonant frequency of oscillator becomes $x$ times its initial resonant frequency $\omega_{0}$. The value of $x$ is.