✖Magnetic Field Strength, denoted by the symbol H, is a measure of the intensity of a magnetic field within a material or a region of space.ⓘ Magnetic Field Strength [H_o]			+10% -10%
✖Magnetization is the process by which the magnetic moments of atoms or molecules within a material align in a specific direction, resulting in the material acquiring a net magnetic dipole moment.ⓘ Magnetization [M_em]			+10% -10%

✖The Magnetic Flux Density, often simply referred to as magnetic field or magnetic induction, is a measure of the strength of a magnetic field at a particular point in space.ⓘ Magnetic Flux Density using Magnetic Field Strength, and Magnetization [B]

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Magnetic Flux Density using Magnetic Field Strength, and Magnetization

Formula

`"B" = "[Permeability-vacuum]"*("H"_{"o"}+"M"_{"em"})`

Example

`"0.001973T"="[Permeability-vacuum]"*("1.8A/m"+"1568.2A/m")`

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Magnetic Flux Density using Magnetic Field Strength, and Magnetization Solution

STEP 0: Pre-Calculation Summary

Formula Used

Magnetic Flux Density = [Permeability-vacuum]*(Magnetic Field Strength+Magnetization)
B = [Permeability-vacuum]*(H_o+M_em)
This formula uses 1 Constants, 3 Variables

Constants Used

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

Variables Used

Magnetic Flux Density - (Measured in Tesla) - The Magnetic Flux Density, often simply referred to as magnetic field or magnetic induction, is a measure of the strength of a magnetic field at a particular point in space.
Magnetic Field Strength - (Measured in Ampere per Meter) - Magnetic Field Strength, denoted by the symbol H, is a measure of the intensity of a magnetic field within a material or a region of space.
Magnetization - (Measured in Ampere per Meter) - Magnetization is the process by which the magnetic moments of atoms or molecules within a material align in a specific direction, resulting in the material acquiring a net magnetic dipole moment.

STEP 1: Convert Input(s) to Base Unit

Magnetic Field Strength: 1.8 Ampere per Meter --> 1.8 Ampere per Meter No Conversion Required
Magnetization: 1568.2 Ampere per Meter --> 1568.2 Ampere per Meter No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

B = [Permeability-vacuum]*(H_o+M_em) --> [Permeability-vacuum]*(1.8+1568.2)

Evaluating ... ...

B = 0.00197292018645439

STEP 3: Convert Result to Output's Unit

0.00197292018645439 Tesla --> No Conversion Required

FINAL ANSWER

0.00197292018645439 ≈ 0.001973 Tesla <-- Magnetic Flux Density

(Calculation completed in 00.004 seconds)

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< 21 Electrowave Dynamics Calculators

Magnetic Force by Lorentz Force Equation

Go Magnetic Force = Charge of Particle*(Electric Field+(Speed of Charged Particle*Magnetic Flux Density*sin(Incidence Angle)))

Characteristic Impedance of Line

Go Characteristic Impedance = sqrt(Magnetic Permeability*pi*10^-7/Dielectric Permitivitty)*(Plate Distance/Plate Width)

Total Resistance of Coaxial Cable

Go Total Resistance of Coaxial Cable = 1/(2*pi*Skin Depth*Electrical Conductivity)*(1/Inner Radius of Coaxial Cable+1/Outer Radius of Coaxial Cable)

Inductance per unit Length of Coaxial Cable

Go Inductance per unit Length of Coaxial Cable = Magnetic Permeability/2*pi*ln(Outer Radius of Coaxial Cable/Inner Radius of Coaxial Cable)

Conductance of Coaxial Cable

Go Conductance of Coaxial Cable = (2*pi*Electrical Conductivity)/ln(Outer Radius of Coaxial Cable/Inner Radius of Coaxial Cable)

Radian Cutoff Angular Frequency

Go Cutoff Angular Frequency = (Mode Number*pi*[c])/(Refractive Index*Plate Distance)

Inner Resistance of Coaxial Cable

Go Inner Resistance of Coaxial Cable = 1/(2*pi*Inner Radius of Coaxial Cable*Skin Depth*Electrical Conductivity)

Outer Resistance of Coaxial Cable

Go Outer Resistance of Coaxial Cable = 1/(2*pi*Skin Depth*Outer Radius of Coaxial Cable*Electrical Conductivity)

Resistance of Cylindrical Conductor

Go Resistance of Cylindrical Conductor = Length of Cylindrical Conductor/(Electrical Conductivity*Cross Sectional Area of Cylindrical)

Inductance between Conductors

Go Conductor Inductance = Magnetic Permeability*pi*10^-7*Plate Distance/(Plate Width)

Magnitude of Wavevector

Go Wave Vector = Angular Frequency*sqrt(Magnetic Permeability*Dielectric Permitivitty)

Magnetization using Magnetic Field Strength, and Magnetic Flux Density

Go Magnetization = (Magnetic Flux Density/[Permeability-vacuum])-Magnetic Field Strength

Magnetic Flux Density using Magnetic Field Strength, and Magnetization

Go Magnetic Flux Density = [Permeability-vacuum]*(Magnetic Field Strength+Magnetization)

Skin Effect Resistivity

Go Skin Effect Resistivity = 2/(Electrical Conductivity*Skin Depth*Plate Width)

Cutoff Wavelength

Go Cutoff Wavelength = (2*Refractive Index*Plate Distance)/Mode Number

Absolute Permeability using Relative Permeability and Permeability of Free Space

Go Absolute Permeability of Material = Relative Permeability of Material*[Permeability-vacuum]

Phase Velocity in Microstrip Line

Go Phase Velocity = [c]/sqrt(Dielectric Permitivitty)

Free Space Magnetic Flux Density

Go Free Space Magnetic Flux Density = [Permeability-vacuum]*Magnetic Field Strength

Internal Inductance of Long Straight Wire

Go Internal Inductance of Long Straight Wire = Magnetic Permeability/(8*pi)

Magnetomotive Force given Reluctance and Magnetic Flux

Go Magnetomotive Voltage = Magnetic Flux*Reluctance

Magnetic Susceptibility using Relative Permeability

Go Magnetic Susceptibility = Magnetic Permeability-1

Magnetic Flux Density using Magnetic Field Strength, and Magnetization Formula

Magnetic Flux Density = [Permeability-vacuum]*(Magnetic Field Strength+Magnetization)
B = [Permeability-vacuum]*(H_o+M_em)

What is the significance of magnetic flux density using magnetic field strength, and magnetization?

One of the most important parameters for comprehending and working with magnetic materials is the magnetic flux density B. It combines the effect of the hand's inherent magnetism and the strength of the external magnetic field. The connection clarifies a material's magnetic field response. We can develop materials for certain uses, such magnetic storage, transformers, and electronic devices, by managing H and comprehending M. This knowledge is crucial for assuring effective energy transfer, maximizing the performance of magnetic systems, and facilitating the creation of cutting-edge technology.

How to Calculate Magnetic Flux Density using Magnetic Field Strength, and Magnetization?

Magnetic Flux Density using Magnetic Field Strength, and Magnetization calculator uses Magnetic Flux Density = [Permeability-vacuum]*(Magnetic Field Strength+Magnetization) to calculate the Magnetic Flux Density, Magnetic Flux Density using Magnetic Field Strength, and Magnetization is determined by the sum of the external magnetic field strength and the material's magnetization is the permeability of free space. This equation describes the overall magnetic behavior. Magnetic Flux Density is denoted by B symbol.

How to calculate Magnetic Flux Density using Magnetic Field Strength, and Magnetization using this online calculator? To use this online calculator for Magnetic Flux Density using Magnetic Field Strength, and Magnetization, enter Magnetic Field Strength (H_o) & Magnetization (M_em) and hit the calculate button. Here is how the Magnetic Flux Density using Magnetic Field Strength, and Magnetization calculation can be explained with given input values -> 0.001973 = [Permeability-vacuum]*(1.8+1568.2).

FAQ

What is Magnetic Flux Density using Magnetic Field Strength, and Magnetization?

Magnetic Flux Density using Magnetic Field Strength, and Magnetization is determined by the sum of the external magnetic field strength and the material's magnetization is the permeability of free space. This equation describes the overall magnetic behavior and is represented as B = [Permeability-vacuum]*(H_o+M_em) or Magnetic Flux Density = [Permeability-vacuum]*(Magnetic Field Strength+Magnetization). Magnetic Field Strength, denoted by the symbol H, is a measure of the intensity of a magnetic field within a material or a region of space & Magnetization is the process by which the magnetic moments of atoms or molecules within a material align in a specific direction, resulting in the material acquiring a net magnetic dipole moment.

How to calculate Magnetic Flux Density using Magnetic Field Strength, and Magnetization?

Magnetic Flux Density using Magnetic Field Strength, and Magnetization is determined by the sum of the external magnetic field strength and the material's magnetization is the permeability of free space. This equation describes the overall magnetic behavior is calculated using Magnetic Flux Density = [Permeability-vacuum]*(Magnetic Field Strength+Magnetization). To calculate Magnetic Flux Density using Magnetic Field Strength, and Magnetization, you need Magnetic Field Strength (H_o) & Magnetization (M_em). With our tool, you need to enter the respective value for Magnetic Field Strength & Magnetization 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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