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Magnetic Field for Tangent Galvanometer Calculator

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✖Number of Turns of Coil is the total number of loops of wire wound around a core.ⓘ Number of Turns of Coil [n]			+10% -10%
✖Reduction Factor of Tangent Galvanometer is a constant that relates the current passing through the coil to the tangent of the deflection angle.ⓘ Reduction Factor of Tangent Galvanometer [K]			+10% -10%
✖The Radius of Ring is the distance from the center of the ring to any point on its circumference. It determines the size and shape of the ring.ⓘ Radius of Ring [r_ring]			+10% -10%
✖Angle of Deflection of Galvanometer is the measure of how much the needle moves when a current passes through it. This angle indicates the strength of the current flowing through the galvanometer.ⓘ Angle of Deflection of Galvanometer [θ_G]			+10% -10%

✖Horizontal Component of Earth's Magnetic Field is the part of the Earth's magnetic field that lies parallel to the Earth's surface.ⓘ Magnetic Field for Tangent Galvanometer [B_H]

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Magnetic Field for Tangent Galvanometer Solution

STEP 0: Pre-Calculation Summary

Formula Used

Horizontal Component of Earth's Magnetic Field = ([Permeability-vacuum]*Number of Turns of Coil*Reduction Factor of Tangent Galvanometer)/(2*Radius of Ring*tan(Angle of Deflection of Galvanometer))
B_H = ([Permeability-vacuum]*n*K)/(2*r_ring*tan(θ_G))
This formula uses 1 Constants, 1 Functions, 5 Variables

Constants Used

[Permeability-vacuum] - Permeability of vacuum Value Taken As 1.2566E-6

Functions Used

tan - The tangent of an angle is a trigonometric ratio of the length of the side opposite an angle to the length of the side adjacent to an angle in a right triangle., tan(Angle)

Variables Used

Horizontal Component of Earth's Magnetic Field - (Measured in Tesla) - Horizontal Component of Earth's Magnetic Field is the part of the Earth's magnetic field that lies parallel to the Earth's surface.
Number of Turns of Coil - Number of Turns of Coil is the total number of loops of wire wound around a core.
Reduction Factor of Tangent Galvanometer - (Measured in Ampere) - Reduction Factor of Tangent Galvanometer is a constant that relates the current passing through the coil to the tangent of the deflection angle.
Radius of Ring - (Measured in Meter) - The Radius of Ring is the distance from the center of the ring to any point on its circumference. It determines the size and shape of the ring.
Angle of Deflection of Galvanometer - (Measured in Radian) - Angle of Deflection of Galvanometer is the measure of how much the needle moves when a current passes through it. This angle indicates the strength of the current flowing through the galvanometer.

STEP 1: Convert Input(s) to Base Unit

Number of Turns of Coil: 95 --> No Conversion Required
Reduction Factor of Tangent Galvanometer: 0.00123 Ampere --> 0.00123 Ampere No Conversion Required
Radius of Ring: 0.006 Meter --> 0.006 Meter No Conversion Required
Angle of Deflection of Galvanometer: 32 Degree --> 0.55850536063808 Radian (Check conversion here)

STEP 2: Evaluate Formula

Substituting Input Values in Formula

B_H = ([Permeability-vacuum]*n*K)/(2*r_ring*tan(θ_G)) --> ([Permeability-vacuum]*95*0.00123)/(2*0.006*tan(0.55850536063808))

Evaluating ... ...

B_H = 1.95824988829196E-05

STEP 3: Convert Result to Output's Unit

1.95824988829196E-05 Tesla -->1.95824988829196E-05 Weber per Square Meter (Check conversion here)

FINAL ANSWER

1.95824988829196E-05 ≈ 2E-5 Weber per Square Meter <-- Horizontal Component of Earth's Magnetic Field

(Calculation completed in 00.004 seconds)

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Created by Venkata Sai Prasanna Aradhyula

Birla Institute of Technology & Science (BITS), Hyderabad

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< Magnetism Calculators

Force between Parallel Wires

LaTeX Go Magnetic Force per Unit Length = ([Permeability-vacuum]*Electric Current in Conductor 1*Electric Current in Conductor 2)/(2*pi*Perpendicular Distance)

Magnetic Field on Axis of Ring

LaTeX Go Magnetic Field = ([Permeability-vacuum]*Electric Current*Radius of Ring^2)/(2*(Radius of Ring^2+Perpendicular Distance^2)^(3/2))

Magnetic Field at Center of Arc

LaTeX Go Field at Center of Arc = ([Permeability-vacuum]*Electric Current*Angle Obtained by Arc at Center)/(4*pi*Radius of Ring)

Field Inside Solenoid

LaTeX Go Magnetic Field = ([Permeability-vacuum]*Electric Current*Number of Turns)/Length of Solenoid

Magnetic Field for Tangent Galvanometer Formula

LaTeX Go

What is a Magnetic Intensity ?

Magnetic intensity, also known as magnetic field intensity or magnetic field strength, is a measure of the strength of a magnetic field in a given region. It represents the amount of magnetic force generated by a magnetic source, like a current-carrying coil or a magnet, at a particular point in space. It is a vector quantity, pointing in the direction of the magnetic force.

How to Calculate Magnetic Field for Tangent Galvanometer?

Magnetic Field for Tangent Galvanometer calculator uses Horizontal Component of Earth's Magnetic Field = ([Permeability-vacuum]*Number of Turns of Coil*Reduction Factor of Tangent Galvanometer)/(2*Radius of Ring*tan(Angle of Deflection of Galvanometer)) to calculate the Horizontal Component of Earth's Magnetic Field, Magnetic Field for Tangent Galvanometer formula is defined as a measure of the magnetic field strength at the center of a tangent galvanometer, which is a type of magnetometer used to measure the strength of magnetic fields, and is dependent on the permeability of free space, number of turns, current, and the radius of the ring and the galvanometer angle. Horizontal Component of Earth's Magnetic Field is denoted by B_H symbol.

How to calculate Magnetic Field for Tangent Galvanometer using this online calculator? To use this online calculator for Magnetic Field for Tangent Galvanometer, enter Number of Turns of Coil (n), Reduction Factor of Tangent Galvanometer (K), Radius of Ring (r_ring) & Angle of Deflection of Galvanometer (θ_G) and hit the calculate button. Here is how the Magnetic Field for Tangent Galvanometer calculation can be explained with given input values -> 2.1E-5 = ([Permeability-vacuum]*95*0.00123)/(2*0.006*tan(0.55850536063808)).

FAQ

What is Magnetic Field for Tangent Galvanometer?

Magnetic Field for Tangent Galvanometer formula is defined as a measure of the magnetic field strength at the center of a tangent galvanometer, which is a type of magnetometer used to measure the strength of magnetic fields, and is dependent on the permeability of free space, number of turns, current, and the radius of the ring and the galvanometer angle and is represented as B_H = ([Permeability-vacuum]*n*K)/(2*r_ring*tan(θ_G)) or Horizontal Component of Earth's Magnetic Field = ([Permeability-vacuum]*Number of Turns of Coil*Reduction Factor of Tangent Galvanometer)/(2*Radius of Ring*tan(Angle of Deflection of Galvanometer)). Number of Turns of Coil is the total number of loops of wire wound around a core, Reduction Factor of Tangent Galvanometer is a constant that relates the current passing through the coil to the tangent of the deflection angle, The Radius of Ring is the distance from the center of the ring to any point on its circumference. It determines the size and shape of the ring & Angle of Deflection of Galvanometer is the measure of how much the needle moves when a current passes through it. This angle indicates the strength of the current flowing through the galvanometer.

How to calculate Magnetic Field for Tangent Galvanometer?

Magnetic Field for Tangent Galvanometer formula is defined as a measure of the magnetic field strength at the center of a tangent galvanometer, which is a type of magnetometer used to measure the strength of magnetic fields, and is dependent on the permeability of free space, number of turns, current, and the radius of the ring and the galvanometer angle is calculated using Horizontal Component of Earth's Magnetic Field = ([Permeability-vacuum]*Number of Turns of Coil*Reduction Factor of Tangent Galvanometer)/(2*Radius of Ring*tan(Angle of Deflection of Galvanometer)). To calculate Magnetic Field for Tangent Galvanometer, you need Number of Turns of Coil (n), Reduction Factor of Tangent Galvanometer (K), Radius of Ring (r_ring) & Angle of Deflection of Galvanometer (θ_G). With our tool, you need to enter the respective value for Number of Turns of Coil, Reduction Factor of Tangent Galvanometer, Radius of Ring & Angle of Deflection of Galvanometer and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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