32.3:

Resistor in an AC Circuit

JoVE Central
Física
Se requiere una suscripción a JoVE para ver este contenido.  Inicie sesión o comience su prueba gratuita.
JoVE Central Física
Resistor in an AC Circuit

2,176 Views

00:00 min

April 30, 2023

An alternating emf or voltage source is needed to supply an alternating current (AC) to a circuit. A coil of wire rotating in a magnetic field at a constant angular speed represents such a source. It also generates a sinusoidal alternating emf and serves as an industrial alternator.

One-way current through the meter is measured using diodes. A diode is a device with better conductivity in one direction compared to the other; in its ideal state, it has zero resistance in one direction and allows maximum current to flow, whereas it has high resistance in the other direction to restrict the current. A full-wave rectifier circuit is one possible configuration where, regardless of the direction of the current from the AC source, the current through the galvanometer always flows upward. The average meter deflection is not zero, and it pulses in the same direction at all times.

Rotating vector diagrams are used to depict voltages and currents that vary sinusoidally. The projection of a vector on a horizontal axis with a length equal to the quantity’s amplitude in these diagrams represents the instantaneous value of a quantity that changes sinusoidally with time. At a constant angular speed, the vector rotates counterclockwise. Phasor diagrams are diagrams that include these rotating vectors, also known as phasors. A phasor is not an actual physical quantity, such as a velocity, momentum, or electric field, with a direction in space. Instead, it is a geometrical concept that enables us to describe and examine physical quantities that change sinusoidally over time.

The direction of the current passing through a resistor in an AC circuit has no effect on the resistor's behavior and varies along with the voltage. The peaks of the voltage and current  sinosudal waveforms are reached simultaneously at the same instant. Thus, at any point along the horizontal axis, the instantaneous voltage and current are in phase, and their phase angle is zero. Since all of the voltages in purely resistive series AC circuits are in phase with one another, it is possible to add up all of the voltage drops across the resistors to determine the circuit’s overall voltage. Similarly, in a purely resistive parallel AC circuit, all of the individual branch currents can be added to determine the total circuit current because every branch current is in phase with every other branch current.