
A coil of inductance 150mH and zero resistance is connected across a 100V, 50Hz supply. Calculate the inductive reactance of the coil and the current flowing through it. . So far we have considered a purely inductive coil, but it is impossible to have a pure inductance as all coils, relays or solenoids will have a certain amount of resistance no matter how. . A solenoid coil has a resistance of 30 Ohms and an inductance of 0.5H. If the current flowing through the coil is 4 amps. Calculate, a)The voltage. . There is one other type of triangle configuration that we can use for an inductive circuit and that is of the “Power Triangle”. The power in an inductive circuit is known as Reactive Power or volt-amps reactive, symbol Var. In AC circuits, inductors can create reactance, affecting how voltage and current relate over time. The maximum energy storage capacity of an inductor depends on its inductance value and the peak current flowing through it. [pdf]
Just like resistance, the value of reactance is also measured in Ohm’s but is given the symbol X, (uppercase letter “X”), to distinguish it from a purely resistive value. As the component we are interested in is an inductor, the reactance of an inductor is therefore called “Inductive Reactance”.
The energy ($U$) stored in an inductor can be calculated using the formula: $$U = \frac {1} {2} L I^2$$, where $L$ is the inductance and $I$ is the current. Inductors resist changes in current due to their stored energy, which can lead to time delays in circuits when switching occurs.
In other words, an inductors electrical resistance when used in an AC circuit is called Inductive Reactance. Inductive Reactance which is given the symbol XL, is the property in an AC circuit which opposes the change in the current.
Inductive Reactance of a coil depends on the frequency of the applied voltage as reactance is directly proportional to frequency Inductive reactance is the property of an inductive coil that resists the change in alternating current (AC) through it and is similar to the opposition to direct current (DC) in a resistance.
Energy storage in inductors is vital for various applications in electrical engineering, such as power supplies, filtering, and signal processing. Inductors help smooth out fluctuations in power supply by storing excess energy during high demand and releasing it during low demand.
Altogether, the stray resistive properties of a real inductor (wire resistance, radiation losses, eddy currents, and hysteresis losses) are expressed under the single term of “effective resistance:” Equivalent circuit of a real inductor with skin-effect, radiation, eddy current, and hysteresis losses.
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