An inductor, a capacitor and a resistor are connected in series to an a.c. supply. When measured with an a.c. voltmeter, the potential difference across the inductor, capacitor and resistor are resspectively 90 volt, 60 volt and 40 volt. Then the supply voltage is

An inductor and a resistor are connected in series with an ac source. In this circuit.

A resistor and an inductor are conneted in sires to a 220 "volt" AC supply. When measured with an AC is 123 volts. Then the potential difference across the terminals of the inductor is

A resistor, an inductance and a capacitance are connected in series toan a.c. supply. When measured with the help of an a.c. voltmeter, the p.d. across the resistor is found to be 40V, across the inductance 30V, and across the capacitance 60V. What is the supply voltage?

A resistor, an inductance and a capacitance are connected in series toan a.c. supply. When measured with the help of an a.c. voltmeter, the p.d. across the resistor is found to be 40V, across the inductance 30V, and across the capacitance 60V. What is the supply voltage?

An inductor and resistor are connected in series across A.C supply which of the following phasor diagram may be correct?

An inductor 20 mH, a capacitor 50 μF and a resistor 40 Ω are connected in series across a source of emf V=10sin340t. Calculate the power loss in A.C. circuit

A resistor and a capacitor are connected in series with an a.c. source. If the potential drop across the capacitor is 5 V and that across resistor is 12 V, the applied voltage is

A 80 Omega resistor a 2 H inductor and a 5.07xx10^(-6) F capacitor are connected in series to an AC power supply of 220 V, 50 Hz. Calculate the potential difference across the resistor.

An inductor of negligible resistance and a 50 Omega resistor are connnected in series across an AC supply of 100 V. Calculate the voltage across the inductor if voltage across the resistor is 40 V.

In an ac circuit, an inductor, a capacitor and a resistor are connected in series with X_(L) = R = X_(c) . Impedance of this circuit is :