

What Is the SI Unit of Magnetic Field? Definition, Symbol & Examples
Magnetic Field is the area that surrounds a magnet. It puts forth a magnetic force because of the moving electric charges. Specifically, moving charges or magnetic material surround the magnetic field region within which a magnetism acting force can be observed.
The symbol to represent the magnetic field is "B" or "H".
If we take a look at a magnet and consider a magnetic field around it, we can conduct an experiment where we can make small pieces attract to the magnet, even if they are kept at a distance apart.
This tells us that just like the gravitational and electrical force, magnetic force also acts at a certain distance. The primary idea behind the force acting from a certain distance is something we can understand really well by understanding the term magnetic field. The magnet attracts the small pieces or iron and gives rise to the magnetic field in that area or the region surrounding it.
Every person all over the world is familiar with a magnet, but the process behind the working of that magnet and the phenomenon of magnetism is also something we all should understand.
Application and Observations
One way to describe the magnetic field surrounding a magnet is to draw the magnetic lines of force around its region. We often define these lines as imaginary. It will be a great help to attract and assume the path they will travel.
For example, the magnetic lines of force on planet earth start at the North Pole and end at the South Pole. In the figure below, we can observe that the magnetic field lines are diverging at the North Pole and converging at the South Pole.
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Another concept which deserves an ample amount of attention is how these magnetic field lines originate whenever the electric charge is in motion. It is quite evident that if we apply electric charges in motion, the magnetic field's strength will also consequently increase.
It is also vital to note that topics of magnetic field and the concepts of magnetism are a critical part of the electromagnetic force, which is a physical interaction between the particles that have been charged electrically.
SI Unit of Magnetic Field
The magnetic field can be measured in various ways; it is of two types, B-field and H-field magnetic waves.
B-field, commonly referred to as B is the magnetic field which refers to the force it puts forth on a moving charged particle.
On the other hand, M-field, known as M has quite a few similarities to B but it is defined inside the material.
There are different days of measuring them. B is measured in Tesla and represented by the symbol T.
H is measured in Amperes per Meter and is represented by (A/m).
Lorentz Force Law states that if F(Magnetic) = qvB, and q = electric charge, v = velocity, with B = magnetic field. Hence, we can conclude that a particle that carries a charge of 1 coulomb, and moves at 90 degrees (in a perpendicular motion) by a magnetic field of 1 Tesla, and with a speed of 1 meter/second, will experience a force of magnitude with 1 Newton.
Tesla (T) can also be defined as:
\[T=\frac{V.s}{m^{2}}=\frac{N}{A.m}=\frac{J}{A.m^{2}}=\frac{H.A}{m^{2}}=\frac{Wb}{m^{2}}=\frac{Kg}{C.s}=\frac{N.s}{C.m}=\frac{Kg}{A.s^{2}}\],
This is where, V = volt, s = second, m = meter, N = newton, A = ampere, J = joule, H = henry, Wb = weber, Kg = kilogram, and C = coulomb.
Other well-known units or magnetic field are:
Gauss: In a CGS system, a minor unit of magnetic field is measured in Gauss, which we can represent by the symbol G.
1 Tesla = 10,000 Gauss
Oersted: Whereas the H-field is sometimes measured in Oersted, represented by the symbol Oe, when observed in the CGS system.
One is equivalent to 1 dyne per maxwell.
More About the Topic
Just like how the electric field surrounds the electric charge, the magnetic field refers to the area surrounding a magnet, which exerts a magnetic force due to the moving electric charges. To be specific, the magnetic field is the region surrounded by the moving charges or magnetic material within which there is a force of magnetism acting. The magnetic field lines represent the magnetic field. The symbol for denoting the magnetic field is "B" or "H."
Let us have a better understanding of this concept by considering a magnetic field surrounding a magnet. We already know the fact that a magnet attracts small pieces of iron even where they are kept at a distance apart. Therefore, just like the gravitational and electric force, the magnetic force also acts at a distance. The concept behind the force acting at a certain distance can be well-explained by understanding the term magnetic field. The magnet attracting the small pieces of iron gives rise to the magnetic field in the area or region surrounding it.
Almost every other individual across the globe is familiar with magnetic objects and has experienced that there is indeed some force acting between them. The concept of magnetic field mediates the phenomenon of magnetism. The force that one magnet exerts on some other magnet can be well-described as the interaction between one magnet with the magnetic field of the other magnet. For describing the magnetic field around a magnet, the convenient way is to draw the magnetic field lines or magnetic lines of force around its region. They are defined as the imaginary lines, which represent the direction of the magnetic field such that the tangent at any point is in the direction of the field vector at that particular point. The magnetic lines of force start at the North Pole and end at the South Pole. In the figure given below, we can observe that the magnetic field lines are diverging from the North Pole and converging at the South Pole.
Another concept that deserves adequate attention is how the magnetic field lines occur. Well, the answer is that the magnetic field lines occur whenever the electric charge is in motion. Hence, it is quite evident that if we apply more electric charges in the motion, then the strength of the magnetic field shall consequently increase. Additionally, it is essential to keep in mind that the concepts of magnetism and magnetic field are an integral part of the electromagnetic force, which is a kind of physical interaction occurring between the electrically charged particles.
SI Unit of Magnetic Field
We can define the magnetic field in many ways corresponding to the effect it has on our surroundings or environment as a result of which, we have the B-field and the H-field (magnetic field denoted by symbol B or H). B-field is a kind of magnetic field, which refers to the force it exerts on a moving charged particle. H-field is similar to B-field except for the fact that it is defined inside a material. However, there are different ways of measuring them. In the SI system, B is measured in Tesla, denoted by the symbol T and H is measured in Amperes per Meter, denoted as (A/m). A flux density of one Weber per square meter or Wb/m2 is one Tesla, where Weber (Wb) = SI unit of Magnetic flux (number of magnetic field lines passing through a given closed surface).
According to Lorentz Force Law, F(Magnetic) = qvB, where q = electric charge, v = velocity, and B = magnetic field. So, we can say that a particle carrying a charge of 1 coulomb, moving at 90 degrees (perpendicularly) through a magnetic field of 1 Tesla, and at a speed of 1 meter per second, experiences a force of magnitude 1 Newton.
We can also define Tesla (T) as:
\[T=\frac{V.s}{m^{2}}=\frac{N}{A.m}=\frac{J}{A.m^{2}}=\frac{H.A}{m^{2}}=\frac{Wb}{m^{2}}=\frac{Kg}{C.s}=\frac{N.s}{C.m}=\frac{Kg}{A.s^{2}}\], where V = volt, s = second, m = meter, N = newton, A = ampere, J = joule, H = henry, Wb = weber, Kg = kilogram, and C = coulomb.
Other Common Units of Magnetic Field
In the CGS system, a smaller unit of the magnetic field (B-field) is Gauss, denoted by the symbol G. The relation between Tesla and Gauss is given as 1 T = 10,000G. Furthermore, the H-field in the CGS system is measured with the help of Oersted (Oe), which is equivalent to 1 dyne per maxwell.
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FAQs on Unit of Magnetic Field: SI and Common Units Explained
1. What is the standard SI unit of magnetic field?
The SI unit of magnetic field, specifically for magnetic flux density (B), is the Tesla (T). One Tesla is defined as the magnetic field strength that exerts a force of one Newton on a charge of one Coulomb moving at a speed of one meter per second, perpendicular to the field. In terms of other SI units, it can be expressed as one Weber per square meter (Wb/m²).
2. What is the CGS unit for magnetic field and how does it relate to Tesla?
In the CGS (Centimetre-Gram-Second) system, the unit for magnetic field is the Gauss (G). The Gauss is a smaller unit compared to the Tesla. The conversion between the two is: 1 Tesla = 10,000 Gauss. While Tesla is the standard for scientific and engineering applications, Gauss is often used in contexts like measuring the Earth's magnetic field.
3. How is the unit of magnetic field (Tesla) derived from other fundamental SI units?
The Tesla (T) can be broken down to show its relationship with other fundamental SI units. Based on the Lorentz force law (F = qvB), we can define the Tesla as a Newton per Ampere-meter (N/A·m). It can also be expressed in terms of base SI units as kilogram per Ampere-second squared (kg/A·s²). This derivation highlights its connection to force, current, and distance.
4. What is the difference between the B-field and the H-field, and do they have the same units?
The B-field and H-field represent different aspects of magnetism and have different units.
- The B-field (Magnetic Flux Density) represents the total magnetic field in a region, including any response from the material itself. Its SI unit is the Tesla (T).
- The H-field (Magnetic Field Strength) represents the field generated by external electric currents, excluding the material's magnetic contribution. Its SI unit is Amperes per meter (A/m).
5. How is the unit of magnetic field (Tesla) different from the unit of magnetic flux (Weber)?
The key difference lies in what they measure. Magnetic flux, measured in Webers (Wb), is the total amount of magnetic field lines passing through a given surface. In contrast, the magnetic field (or magnetic flux density), measured in Teslas (T), is the concentration or density of these field lines. Essentially, the magnetic field is the flux per unit area. This relationship is defined by the formula: 1 Tesla = 1 Weber per square meter (1 T = 1 Wb/m²). So, Weber is not a unit of magnetic field, but of magnetic flux.
6. What are the essential characteristics of magnetic field lines?
Magnetic field lines are a visual tool used to represent magnetic fields. Their main characteristics are:
- They always form continuous closed loops, starting from the north pole and ending at the south pole outside the magnet, and from south to north inside it.
- The lines never cross or intersect each other.
- The density of the field lines (how close they are) indicates the strength of the magnetic field. They are densest at the poles where the field is strongest.
- The tangent to a field line at any point gives the direction of the magnetic field at that point.
7. How does the right-hand grip rule help in understanding the magnetic field?
The right-hand grip rule is a simple method to determine the direction of the magnetic field produced by a current-carrying conductor. To use it, you imagine gripping the wire with your right hand so that your thumb points in the direction of the conventional current flow. The direction in which your fingers curl around the wire represents the direction of the circular magnetic field lines.
8. Why is the Lorentz force important for defining the unit of magnetic field?
The Lorentz force provides the fundamental operational definition for the magnetic field and its unit, the Tesla. The Lorentz force equation, F = q(v × B), directly connects the magnetic field (B) to measurable physical quantities: the force (F) on a charged particle (q) and its velocity (v). By measuring the force experienced by a known charge moving at a known velocity, we can quantitatively determine the strength of the magnetic field. This makes the concept of the magnetic field tangible and measurable, forming the basis for defining the Tesla.

















