155160 A sinusoidal voltage with a frequency of $50 \mathrm{~Hz}$ is applied to a series LCR circuit with a resistance of $5 \Omega$ inductance of $20 \mathrm{mH}$ and a capacitance of $500 \mu \mathrm{F}$. The magnitude of impedance of the circuit is closed to

155161 A series $L C R$ circuit with $L=0.5 H$ and $R=$ $10 \Omega$ is connected to an AC supply with rms voltage and frequency equal to $200 \mathrm{~V}$ and $\frac{150}{\pi} \mathrm{Hz}$, respectively. The magnitude of the capacitance is varied so that current amplitude in the circuit becomes maximum. The rms voltage difference across the inductor is

155162 An alternating voltage (in volt) given by $V=200 \sqrt{2} \sin (100 t)$ is connected to $1 \mu F$ capacitor through an $\mathrm{AC}$ ammeter. The reading of the ammeter will be

155164 In a L-C circuit, angular frequency at resonance is $\omega$. What will be the new angular frequency when inductor's inductance is made two times and capacitor's capacitance is made four times?

155160 A sinusoidal voltage with a frequency of $50 \mathrm{~Hz}$ is applied to a series LCR circuit with a resistance of $5 \Omega$ inductance of $20 \mathrm{mH}$ and a capacitance of $500 \mu \mathrm{F}$. The magnitude of impedance of the circuit is closed to

155161 A series $L C R$ circuit with $L=0.5 H$ and $R=$ $10 \Omega$ is connected to an AC supply with rms voltage and frequency equal to $200 \mathrm{~V}$ and $\frac{150}{\pi} \mathrm{Hz}$, respectively. The magnitude of the capacitance is varied so that current amplitude in the circuit becomes maximum. The rms voltage difference across the inductor is

155162 An alternating voltage (in volt) given by $V=200 \sqrt{2} \sin (100 t)$ is connected to $1 \mu F$ capacitor through an $\mathrm{AC}$ ammeter. The reading of the ammeter will be

155164 In a L-C circuit, angular frequency at resonance is $\omega$. What will be the new angular frequency when inductor's inductance is made two times and capacitor's capacitance is made four times?

155160 A sinusoidal voltage with a frequency of $50 \mathrm{~Hz}$ is applied to a series LCR circuit with a resistance of $5 \Omega$ inductance of $20 \mathrm{mH}$ and a capacitance of $500 \mu \mathrm{F}$. The magnitude of impedance of the circuit is closed to

155161 A series $L C R$ circuit with $L=0.5 H$ and $R=$ $10 \Omega$ is connected to an AC supply with rms voltage and frequency equal to $200 \mathrm{~V}$ and $\frac{150}{\pi} \mathrm{Hz}$, respectively. The magnitude of the capacitance is varied so that current amplitude in the circuit becomes maximum. The rms voltage difference across the inductor is

155162 An alternating voltage (in volt) given by $V=200 \sqrt{2} \sin (100 t)$ is connected to $1 \mu F$ capacitor through an $\mathrm{AC}$ ammeter. The reading of the ammeter will be

155164 In a L-C circuit, angular frequency at resonance is $\omega$. What will be the new angular frequency when inductor's inductance is made two times and capacitor's capacitance is made four times?

155160 A sinusoidal voltage with a frequency of $50 \mathrm{~Hz}$ is applied to a series LCR circuit with a resistance of $5 \Omega$ inductance of $20 \mathrm{mH}$ and a capacitance of $500 \mu \mathrm{F}$. The magnitude of impedance of the circuit is closed to

155161 A series $L C R$ circuit with $L=0.5 H$ and $R=$ $10 \Omega$ is connected to an AC supply with rms voltage and frequency equal to $200 \mathrm{~V}$ and $\frac{150}{\pi} \mathrm{Hz}$, respectively. The magnitude of the capacitance is varied so that current amplitude in the circuit becomes maximum. The rms voltage difference across the inductor is

155162 An alternating voltage (in volt) given by $V=200 \sqrt{2} \sin (100 t)$ is connected to $1 \mu F$ capacitor through an $\mathrm{AC}$ ammeter. The reading of the ammeter will be

155164 In a L-C circuit, angular frequency at resonance is $\omega$. What will be the new angular frequency when inductor's inductance is made two times and capacitor's capacitance is made four times?