Resistance of Cylindrical Conductor Calculator

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✖The Length of Cylindrical Conductor is a straightforward measure of how long the conductor is along its axis.ⓘ Length of Cylindrical Conductor [L_con]			+10% -10%
✖Electrical Conductivity is a measure of a material's ability to conduct electric current. It is the reciprocal of electrical resistivity.ⓘ Electrical Conductivity [σ_c]			+10% -10%
✖The Cross Sectional Area of Cylindrical object refers to the measure of the two-dimensional space that is occupied by the object when it is cut perpendicular to its axis.ⓘ Cross Sectional Area of Cylindrical [S_con]			+10% -10%

✖The Resistance of Cylindrical Conductor is a measure of its opposition to the flow of electric current.ⓘ Resistance of Cylindrical Conductor [R_con]

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Formula

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Resistance of Cylindrical Conductor

Formula

`"R"_{"con"} = "L"_{"con"}/("σ"_{"c"}*"S"_{"con"})`

Example

`"25Ω"="10m"/("0.4S/cm"*"10e-3m²")`

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Resistance of Cylindrical Conductor Solution

STEP 0: Pre-Calculation Summary

Formula Used

Resistance of Cylindrical Conductor = Length of Cylindrical Conductor/(Electrical Conductivity*Cross Sectional Area of Cylindrical)
R_con = L_con/(σ_c*S_con)
This formula uses 4 Variables

Variables Used

Resistance of Cylindrical Conductor - (Measured in Ohm) - The Resistance of Cylindrical Conductor is a measure of its opposition to the flow of electric current.
Length of Cylindrical Conductor - (Measured in Meter) - The Length of Cylindrical Conductor is a straightforward measure of how long the conductor is along its axis.
Electrical Conductivity - (Measured in Siemens per Meter) - Electrical Conductivity is a measure of a material's ability to conduct electric current. It is the reciprocal of electrical resistivity.
Cross Sectional Area of Cylindrical - (Measured in Square Meter) - The Cross Sectional Area of Cylindrical object refers to the measure of the two-dimensional space that is occupied by the object when it is cut perpendicular to its axis.

STEP 1: Convert Input(s) to Base Unit

Length of Cylindrical Conductor: 10 Meter --> 10 Meter No Conversion Required
Electrical Conductivity: 0.4 Siemens per Centimeter --> 40 Siemens per Meter (Check conversion here)
Cross Sectional Area of Cylindrical: 0.01 Square Meter --> 0.01 Square Meter No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

R_con = L_con/(σ_c*S_con) --> 10/(40*0.01)

Evaluating ... ...

R_con = 25

STEP 3: Convert Result to Output's Unit

25 Ohm --> No Conversion Required

FINAL ANSWER

25 Ohm <-- Resistance of Cylindrical Conductor

(Calculation completed in 00.004 seconds)

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Created by Souradeep Dey

National Institute of Technology Agartala (NITA), Agartala, Tripura

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Lalbhai Dalpatbhai College of engineering (LDCE), Ahmedabad

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Biot-Savart Equation

Go Magnetic Field Strength = int(Electric Current*x*sin(Theta)/(4*pi*(Perpendicular Distance^2)),x,0,Integral Path Length)

Retarded Vector Magnetic Potential

Go Retarded Vector Magnetic Potential = int((Magnetic Permeability of Medium*Amperes Circuital Current*x)/(4*pi*Perpendicular Distance),x,0,Length)

Biot-Savart Equation using Current Density

Go Magnetic Field Strength = int(Current Density*x*sin(Theta)/(4*pi*(Perpendicular Distance)^2),x,0,Volume)

Vector Magnetic Potential

Go Vector Magnetic Potential = int(([Permeability-vacuum]*Electric Current*x)/(4*pi*Perpendicular Distance),x,0,Integral Path Length)

Vector Magnetic Potential using Current Density

Go Vector Magnetic Potential = int(([Permeability-vacuum]*Current Density*x)/(4*pi*Perpendicular Distance),x,0,Volume)

Magnetic Force by Lorentz Force Equation

Go Magnetic force = Charge of Particle*(Electric Field+(Speed of Charged Particle*Magnetic Flux Density*sin(Theta)))

Electric Potential in Magnetic Field

Go Electric Potential = int((Volume Charge Density*x)/(4*pi*Permittivity*Perpendicular Distance),x,0,Volume)

Resistance of Cylindrical Conductor

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

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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)

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Go Amperes Circuital Current = int(Magnetic Field Strength*x,x,0,Integral Path Length)

Absolute Permeability using Relative Permeability and Permeability of Free Space

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

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Go Net Bound Current = int(Magnetization,x,0,Length)

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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

Resistance of Cylindrical Conductor Formula

Resistance of Cylindrical Conductor = Length of Cylindrical Conductor/(Electrical Conductivity*Cross Sectional Area of Cylindrical)
R_con = L_con/(σ_c*S_con)

What is the use of resistance of the cylinder?

In engineering, the resistance of a cylindrical conductor, such as a wire, is essential. It establishes the maximum current that a circuit can have at a particular voltage, which affects power losses and energy transfer efficiency. Resistance regulation is essential for power transmission lines and electronic components. Applications such as electric heaters also make use of the resistance's heating effect. Overall, creating effective electrical systems and devices requires a grasp of the ability to control resistance in cylindrical conductors.

How to Calculate Resistance of Cylindrical Conductor?

Resistance of Cylindrical Conductor calculator uses Resistance of Cylindrical Conductor = Length of Cylindrical Conductor/(Electrical Conductivity*Cross Sectional Area of Cylindrical) to calculate the Resistance of Cylindrical Conductor, The Resistance of Cylindrical Conductor, such as a wire or rod, is a measure of its opposition to the flow of electric current. Resistance of Cylindrical Conductor is denoted by R_con symbol.

How to calculate Resistance of Cylindrical Conductor using this online calculator? To use this online calculator for Resistance of Cylindrical Conductor, enter Length of Cylindrical Conductor (L_con), Electrical Conductivity (σ_c) & Cross Sectional Area of Cylindrical (S_con) and hit the calculate button. Here is how the Resistance of Cylindrical Conductor calculation can be explained with given input values -> 25000 = 10/(40*0.01).

FAQ

What is Resistance of Cylindrical Conductor?

The Resistance of Cylindrical Conductor, such as a wire or rod, is a measure of its opposition to the flow of electric current and is represented as R_con = L_con/(σ_c*S_con) or Resistance of Cylindrical Conductor = Length of Cylindrical Conductor/(Electrical Conductivity*Cross Sectional Area of Cylindrical). The Length of Cylindrical Conductor is a straightforward measure of how long the conductor is along its axis, Electrical Conductivity is a measure of a material's ability to conduct electric current. It is the reciprocal of electrical resistivity & The Cross Sectional Area of Cylindrical object refers to the measure of the two-dimensional space that is occupied by the object when it is cut perpendicular to its axis.

How to calculate Resistance of Cylindrical Conductor?

The Resistance of Cylindrical Conductor, such as a wire or rod, is a measure of its opposition to the flow of electric current is calculated using Resistance of Cylindrical Conductor = Length of Cylindrical Conductor/(Electrical Conductivity*Cross Sectional Area of Cylindrical). To calculate Resistance of Cylindrical Conductor, you need Length of Cylindrical Conductor (L_con), Electrical Conductivity (σ_c) & Cross Sectional Area of Cylindrical (S_con). With our tool, you need to enter the respective value for Length of Cylindrical Conductor, Electrical Conductivity & Cross Sectional Area of Cylindrical 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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