155036 An ac source of angular frequency $\omega$ is fed across a resistor $\mathbf{R}$ and a capacitor $C$ in series. The current flowing in the circuit found to be ' $I$ ' now the frequency of the source is changed to $\frac{\omega}{3}$. (Maintaining the same voltage) the current in the circuit is found to be halved. What is the ratio of reactance to resistance at the original frequency?
155036 An ac source of angular frequency $\omega$ is fed across a resistor $\mathbf{R}$ and a capacitor $C$ in series. The current flowing in the circuit found to be ' $I$ ' now the frequency of the source is changed to $\frac{\omega}{3}$. (Maintaining the same voltage) the current in the circuit is found to be halved. What is the ratio of reactance to resistance at the original frequency?
155036 An ac source of angular frequency $\omega$ is fed across a resistor $\mathbf{R}$ and a capacitor $C$ in series. The current flowing in the circuit found to be ' $I$ ' now the frequency of the source is changed to $\frac{\omega}{3}$. (Maintaining the same voltage) the current in the circuit is found to be halved. What is the ratio of reactance to resistance at the original frequency?
155036 An ac source of angular frequency $\omega$ is fed across a resistor $\mathbf{R}$ and a capacitor $C$ in series. The current flowing in the circuit found to be ' $I$ ' now the frequency of the source is changed to $\frac{\omega}{3}$. (Maintaining the same voltage) the current in the circuit is found to be halved. What is the ratio of reactance to resistance at the original frequency?
155036 An ac source of angular frequency $\omega$ is fed across a resistor $\mathbf{R}$ and a capacitor $C$ in series. The current flowing in the circuit found to be ' $I$ ' now the frequency of the source is changed to $\frac{\omega}{3}$. (Maintaining the same voltage) the current in the circuit is found to be halved. What is the ratio of reactance to resistance at the original frequency?