
An electric dipole is a fundamental concept in physics and electrostatics, involving a pair of equal but opposite electric charges separated by a small distance. The negative and positive charges are not coincident, and the dipole moment magnitude is calculated by multiplying the charge magnitude by the separation distance. This vector quantity has a unique direction from the negative to positive charge, and the dipole tends to align itself with the electric field, experiencing a torque that causes rotation. Electric dipoles are prevalent in nature, such as in water molecules, and they play a crucial role in understanding the behaviour of opposite charges at a distance.
| Characteristics | Values |
|---|---|
| Definition | A pair of objects with equal and opposite charges separated by a small distance |
| Direction | From negative charge to positive charge (in physics) |
| Dipole Moment | Vector quantity with magnitude equal to the product of the charges and their separation distance |
| Torque | Non-zero torque causes rotation unless dipole vector is parallel to the electric field vector |
| Potential Energy | Depends on the angle between dipole and electric field vectors |
| Alignment | Tends to align parallel to a uniform electric field |
| Examples | Water molecule, radio transmitting antenna |
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What You'll Learn

Electric dipole moment
An electric dipole is a pair of equal and opposite electric charges separated by a small distance. The negative and positive charges are not coincident, with the centre of the negative charge shifted away from the nucleus by an external electric field. This separation of charge is known as polarisation. A water molecule is an example of a natural dipole, as the two hydrogen atoms are not symmetrically arranged around the oxygen atom. The electrons in a water molecule tend to stay closer to the oxygen atom, which has an excess of two electrons, while each hydrogen atom has a deficit of one electron.
The direction of an electric dipole is from the negative charge to the positive charge, and the line joining the two charges is called the axis of the electric dipole moment. The dipole moment magnitude is the product of the charges and the separation distance (d) between them. The formula for the electric dipole moment is p = qd, where p is the dipole moment, q is the magnitude of the charges, and d is the distance between the charges. The dipole moment is a vector quantity, which means it has a unique direction.
When an electric dipole is placed in a uniform electric field, the net force on the dipole is zero, but there is a net torque that causes the dipole to rotate unless the dipole vector is parallel to the electric field vector. The torque tends to align the dipole axis with the direction of the electric field, and its magnitude depends on the strength of the electric field, the separation of the charges, and their magnitude.
The electric potential at any point P due to the dipole can be calculated using Coulomb's law and the superposition principle. The potential energy of an electric dipole in an electric field can also be determined by considering the work done in rotating the dipole from one angle to another.
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Torque and rotation
An electric dipole is a pair of opposite electric charges that are separated by a distance. The two forces acting on the dipole ends cancel each other out, but they can still exert a torque on the dipole, causing it to rotate. This torque is the result of the cross product of the dipole moment and the electric field. The direction of the torque is from the negative to the positive charge.
Torque is the measure of force that drives an object to rotate around an axis. In the case of an electric dipole, the torque is caused by the non-uniform electric field, which creates a net force on the dipole. The torque on the dipole is given by the equation:
> Torque (τ) = Force × distance separating forces
> τ = dqE sinθ
Where:
- D = distance between the charges
- Q = magnitude of the charges
- E = strength of the electric field
- Θ = angle between the electric field and the dipole moment
The direction of the torque is determined by the relative orientations of the dipole moment and the external electric field. If the dipole is oriented at an angle to the electric field, there will be a non-zero torque on the dipole, causing it to rotate. As the dipole rotates, the torque direction flips, causing the rotation speed to slow down, stop, and reverse direction. This results in the oscillation of the dipole moment vector about the direction of the electric field.
The potential energy of the electric dipole in an electric field is defined as:
> Potential Energy = -pE cosθ
Where:
- P = dipole moment
- E = electric field strength
- Θ = angle between the dipole and the electric field vectors
The negative sign indicates that the torque acts in the direction that decreases the potential energy of the system.
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Potential energy
An electric dipole is defined as a pair of opposite charges, q and -q, separated by a distance, d. The midpoint of q and -q is called the centre of the dipole. When placed in an external electric field, the dipole experiences a torque if the dipole moment is not parallel to the field. Torque tends to align the dipole with the field.
The potential energy of a dipole placed in an external field is zero when the angle between the dipole moment and the field is 90 degrees, i.e., when they are perpendicular. The potential energy is lowest when the dipole moment and the external electric field are in the same direction, and it is highest when they are in opposite directions. This means that the potential energy of a dipole is lowest when the angle between the dipole moment and the electric field is 0 degrees, and it is highest when this angle is 180 degrees.
The potential energy of a dipole can be calculated using the formula:
> U_dip = -pEcosθ = -p . E
Where U_dip is the potential energy of the dipole, p is the dipole moment, E is the electric field, and θ is the angle between them.
The work done to rotate the dipole from one angle to another will change the potential energy of the dipole. If the work done is positive, it will increase the potential energy, and if negative, it will decrease it.
The electric potential of a dipole is defined as the amount of work required to move a unit positive charge from a reference point to a specific point inside an electric field without producing acceleration. The electric potential due to a point charge, q, at a distance, r, from that charge is given by:
> V = (1 / (4πε_0)) * (q / r)
Where ε_0 is the permittivity of free space.
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Electrostatics
In the field of physics, an electric dipole is a fundamental concept that helps us understand the behaviour of charged particles and the resulting electric fields. At its most basic level, an electric dipole consists of two equal and opposite charges separated by a distance. This separation of charges creates an electric moment, often referred to as a dipole moment, which generates an electric field in the surrounding space.
The concept of electric dipoles is essential in electrostatics, which is the branch of physics that deals with the study of electric fields and the behaviour of charged particles at rest. In electrostatics, we analyze how these electric dipoles interact with each other and with external electric fields. When two electric dipoles are in proximity, their dipole moments interact, resulting in either attraction or repulsion, depending on the orientation of the dipoles. This interaction is analogous to the behaviour of magnets, with like poles repelling and unlike poles attracting each other.
The presence of an external electric field also influences the behaviour of electric dipoles. In response to an external field, the dipoles tend to align themselves in a specific direction. This alignment is governed by the torque experienced by the dipoles, which tends to position them in a way that minimizes potential energy. The study of these alignments and the resulting forces is crucial in understanding the behaviour of molecules and their interactions, as many molecules exhibit dipole characteristics due to uneven charge distributions.
Moreover, electrostatics explores the principles of capacitance and the storage of electric charge. Capacitors are fundamental components in electrical circuits, and their behaviour is based on the principles of electrostatics. A capacitor stores electric charge, and its capacitance depends on its physical characteristics, such as the distance between its plates and the permittivity of the material between them. Understanding capacitance is crucial in the design and analysis of electrical circuits, as capacitors play a vital role in filtering, timing, and energy storage applications.
In summary, the study of electrostatics provides a foundation for understanding the behaviour of electric dipoles, the interactions between charges, and the resulting electric fields. It encompasses the examination of electric potential, electric potential energy, and the forces between charges. Additionally, it finds practical applications in the understanding of capacitors and their behaviour in electrical circuits. By grasping the concepts of electrostatics, we gain insights into the fundamental nature of electric charges and their influence on the surrounding environment.
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Polar molecules
In chemistry, a polar molecule is defined as a molecule that has a charge on one side that is not cancelled out. It possesses a region of partial charge, with one end carrying a slight positive charge and the other end carrying a slight negative charge. Polar molecules are generally asymmetrical, with an uneven distribution of electrons. They can have ionic or polar covalent bonds. A molecule with two poles is called a dipole.
The polarity of a molecule is measured by its dipole moment. If a molecule is non-polar, it either shares electrons evenly or has polar bonds that are symmetrical. For example, carbon dioxide is a non-polar molecule because its dipoles cancel each other out due to symmetry. On the other hand, water is a polar molecule because its dipoles do not cancel each other out due to its bent, non-symmetrical shape. The electrons are attracted to the oxygen atom, resulting in a net charge.
The concept of polar molecules is closely tied to the idea of electronegativity. Electronegativity refers to the measurement of how much an atom wants to bond with another atom. It is influenced by the pull or attraction an atom exerts on its electrons. Atoms with high electronegativity, such as fluorine, oxygen, and nitrogen, have a greater pull on electrons compared to atoms with lower electronegativity, such as alkali metals and alkaline earth metals.
The presence of an electric field causes polar molecules to orient themselves, with the positive ends being attracted to the negative plate and the negative ends being attracted to the positive plate. This behaviour is due to the attraction of opposite charges. Polar molecules tend to stick together and line up in groups, influencing the properties of polar compounds like water. Additionally, polar solvents tend to dissolve polar solutes, while non-polar solvents dissolve non-polar solutes. For instance, polar molecules like water can generally dissolve in other polar solvents.
The creation of ultracold polar molecules is an area of research interest. Scientists have formed polar molecules composed of \(\ce{Rb}\) and \(\ce{K}\) atoms, with \(\ce{Rb}\) carrying a positive charge and \(\ce{K}\) carrying a negative charge. These molecules are created at extremely low temperatures, close to absolute zero. Researchers believe that these techniques will enable the exploration of new reactions and the development of novel materials.
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Frequently asked questions
An electric dipole is a pair of equal and opposite electric charges that are separated by a small distance.
A water molecule can be modelled as a dipole because the two hydrogen atoms are not symmetrically arranged around the oxygen atom.
The direction of an electric dipole is from the negative charge to the positive charge. This is the convention followed in physics. In chemistry, the direction is taken to be the opposite, i.e. from positive to negative.
The formula for the electric dipole moment is p = qd, where q is the magnitude of the charges and d is the distance between them.

































