Hall Coefficient Calculator
Calculate the hall coefficient, which describes the nature of charge carriers in a conductor, using the Hall Coefficient Calculator. In the calculator's input fields, you must enter information about voltage, thickness, current, and magnetic field. To see the outcome in a short amount of time, click the calculate button.
Hall Coefficient Calculator: Using the simple tool given here, determine the type of electrons in a conductor. The following sections will explain what the Hall effect is, how it works, and how to calculate hall coefficients. Get the basic manual procedures for calculating the hall coefficient as well as some practise questions.
You can rapidly calculate the Hall coefficient using the Hall coefficient calculator. If you know the Hall coefficient, you can use the Hall coefficient formula to calculate additional quantities. For example, The Hall effect is sometimes used to calculate the magnetic fields. With a voltmeter and an ammeter, you can easily measure the voltage differential V and the current I.
What is meant by Hall Effect?
When a current-carrying wire is put in a perpendicular magnetic field, the voltage can be recognised at a right angle to the current, according to the Hall effect. The hall effect is the method of obtaining a measurable voltage. Edwin Herbert Hall found it in the year 1879.
The Hall effect has the following applications:
- Proximity detectors are devices that sense the distance between two points.
- Sensors and probes that use the Hall effect.
- It's used to calculate phase angles.
- The influence of the hall The direct current is measured using the Tong test.
- Magnetic field detection apparatus.
Hall Coefficient Formula
The hall coefficient is a measurement of the Hall effect's strength. It's expressed mathematically as
RH = Vt/(IB)
Voltage, V = RH x I x B/t
Thickness, t = RH x I x B/V
Current, I = Vt/(RH x B)
B = Vt/(RH x I)
- Where, RH = hall coefficient
- V = observed voltage difference
- t = thickness of the conductor
- I = current running through the conductor
- B = magnetic field
The charge carriers' type and concentration in the conductor are determined by the Hall coefficient. Its formula is as follows
RH = -1/(nq)
- Where, n = concentration of the carriers
- q = charge of a single carrier
How to find Hall Coefficient?
Learn how to calculate the hall coefficient of electrons in a conductor in detail, step by step. Follow these guidelines and double-check your results.
- Get the necessary information, such as voltage, current, thickness, and magnetic field.
- Multiply the conductor thickness from the voltage.
- Calculate the hall coefficient by multiplying the result by the product of the current and magnetic field.
For more concepts check out physicscalculatorpro.com to get quick answers by using this free tool.
How to Use the Hall Coefficient Calculator?
The following is the procedure how to use the Hall Coefficient calculator
- Step 1: Input the unknown's voltage, thickness, current, magnetic field and x in the appropriate input fields.
- Step 2: To calculate the Hall Coefficient, click the "Calculate the unknown" option.
- Step 3: Finally, in the output field, the object's Hall Coefficient will be displayed.
FAQs on Hall Coefficient
1. What is meant by the Hall Coefficient?
The product of the magnetic intensity and the longitudinal current density is divided by the quotient of the potential difference per unit width of the metal strip in the Hall effect.
2. What is the Hall Coefficient Formula?
The formula for Hall Coefficient is RH = Vt/(IB)
- Where,
- RH = hall coefficient
- V = observed voltage difference
- t = thickness of the conductor
- I = current running through the conductor
- B = magnetic field
3. Are Hall coefficients always the same?
The Hall voltage is often not a linear function of the applied magnetic field, i.e. the Hall coefficient is not a constant, but rather a function of the applied magnetic field.
4. What is the purpose of the hall coefficient?
The hall coefficient is used to determine the hall effect's strength. The hall effect is the appearance of a voltage differential caused by a magnetic field.
5. Is it possible for the Hall coefficient to be zero?
The electron concentration and carrier mobility affect the Hall coefficient. The conductivity in the insulator is zero if the gap between the conduction band and the variance band is large. When conductivity is zero, mobility is also zero, and hence the Hall coefficient is also zero.