Electric field due to a dipole

An electric field is an electric property associated with every location in space where a charge exists in any form. In simple terms, it is the region that encompasses an electrically charged particle and produces a force. Its sign is ”E,” and its measuring unit is ”V/m” (volt per metre).

What is an Electric Field? 

The electric field can be described as a vector field associated with any place in space and indicates the effort per unit charge produced on the positively charged at rest. 

The electric field is developed by an electric charge or magnetic fields that change over time. The electric field is responsible for the attraction forces that hold the atomic nucleus and electrons together at the atomic scale.

Here is the formula for electric field – 

E = F /Q

Here, 

E is the electric field.

F is a force.

Q is the charge.

Electric charges or variable magnetic fields are one of the most common causes of electric fields. The SI unit to measure electric field strength is the volt per metre (V/m) is. The field’s direction is determined by the force direction acting on the positive charge. 

Significance of the Electric Field

The following reasons can be established to describe the electric field’s relevance:

• When time-varying electromagnetic phenomena, such as force between multiple charges electric fields due to the system of charges separated by a distance in an accelerated motion, the idea of electric field becomes very significant and useful.
• It describes the force that a unit positive test charge exerts at a specific location.
• It allows you to characterise the electrical environment of the charging system.
• It displays the amplitude and direction of electric force.
• A vector field is a quantity specified at every point in space and is variable, i.e., it varies from point to point.

Electric Field Due to a Dipole

The potential due to a dipole, far away, is always proportional to the dipole moment and inversely proportional to the cube of the distance.

How to Find an Electric Field Using the Gauss Law 

According to Gauss’s Law in electrostatics, the electric charge within the imaginary Gaussian or the closed surface equals 1/4 times the net electric flux through any closed surface. Complex electrostatic problems can be easily tackled through Gauss’s Law. It involves symmetries including spherical, planar, or cylindrical symmetry. 

Apart from this, there are also instances where the electrical field calculation is complex. Also, Gauss’s Law is used to simplify evaluating the electrical fields.

Explain the Electric Field Lines 

A fictitious line drawn from the point of an electric field, in a way in which the divagation to it gives the guidance to the electric field at that point, is known as an electric field line. Electric field lines are an excellent way of visualising electric fields. Michael Faraday was the first person to introduce electric field lines.

The comparative viscosity of electric field lines around the point corresponds to the comparative magnitude of the electric field at that point. If you see extra electric field lines in the area of point x, then the electric field is powerful at point x.

Conclusion 

In this article, we studied the electric field. This vector field can be associated with any place in space and indicates the effort per unit charge produced on a positive test charge at rest at that location.