Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities Solution

STEP 0: Pre-Calculation Summary
Formula Used
Resistance = (2/Emissivity)-1
R = (2/ε)-1
This formula uses 2 Variables
Variables Used
Resistance - Resistance for heat radiation is represented as the reciprocal of the product of the radiative heat transfer coefficient and the surface area of the object that generates heat.
Emissivity - Emissivity is the ability of an object to emit infrared energy. Emissivity can have a value from 0 (shiny mirror) to 1.0 (blackbody). Most organic or oxidized surfaces have emissivity close to 0.95.
STEP 1: Convert Input(s) to Base Unit
Emissivity: 0.95 --> No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
R = (2/ε)-1 --> (2/0.95)-1
Evaluating ... ...
R = 1.10526315789474
STEP 3: Convert Result to Output's Unit
1.10526315789474 --> No Conversion Required
FINAL ANSWER
1.10526315789474 1.105263 <-- Resistance
(Calculation completed in 00.004 seconds)

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23 Radiation Formulas Calculators

Radiosity given Emissive Power and Irradiation
​ Go Radiosity = (Emissivity*Emissive Power of Blackbody)+(Reflectivity*Irradiation)
Area of Surface 1 given Area 2 and Radiation Shape Factor for Both Surfaces
​ Go Surface Area of Body 1 = Surface Area of Body 2*(Radiation Shape Factor 21/Radiation Shape Factor 12)
Area of Surface 2 given Area 1 and Radiation Shape Factor for Both Surfaces
​ Go Surface Area of Body 2 = Surface Area of Body 1*(Radiation Shape Factor 12/Radiation Shape Factor 21)
Shape Factor 12 given Area of Both Surface and Shape Factor 21
​ Go Radiation Shape Factor 12 = (Surface Area of Body 2/Surface Area of Body 1)*Radiation Shape Factor 21
Shape Factor 21 given Area of Both Surface and Shape Factor 12
​ Go Radiation Shape Factor 21 = Radiation Shape Factor 12*(Surface Area of Body 1/Surface Area of Body 2)
Temperature of Radiation Shield Placed between Two Parallel Infinite Planes with Equal Emissivities
​ Go Temperature of Radiation Shield = (0.5*((Temperature of Plane 1^4)+(Temperature of Plane 2^4)))^(1/4)
Emissive Power of Blackbody
​ Go Emissive Power of Blackbody = [Stefan-BoltZ]*(Temperature of Blackbody^4)
Net Energy Leaving given Radiosity and Irradiation
​ Go Heat Transfer = Area*(Radiosity-Irradiation)
Emissive Power of Non Blackbody given Emissivity
​ Go Emissive Power of Non Blackbody = Emissivity*Emissive Power of Blackbody
Emissivity of Body
​ Go Emissivity = Emissive Power of Non Blackbody/Emissive Power of Blackbody
Total Resistance in Radiation Heat Transfer given Emissivity and Number of Shields
​ Go Resistance = (Number of Shields+1)*((2/Emissivity)-1)
Reflected Radiation given Absorptivity and Transmissivity
​ Go Reflectivity = 1-Absorptivity-Transmissivity
Absorptivity given Reflectivity and Transmissivity
​ Go Absorptivity = 1-Reflectivity-Transmissivity
Transmissivity Given Reflectivity and Absorptivity
​ Go Transmissivity = 1-Absorptivity-Reflectivity
Mass of Particle Given Frequency and Speed of Light
​ Go Mass of Particle = [hP]*Frequency/([c]^2)
Energy of each Quanta
​ Go Energy of Each Quanta = [hP]*Frequency
Wavelength Given Speed of Light and Frequency
​ Go Wavelength = [c]/Frequency
Frequency given Speed of Light and Wavelength
​ Go Frequency = [c]/Wavelength
Radiation Temperature given Maximum Wavelength
​ Go Radiation Temperature = 2897.6/Maximum Wavelength
Maximum Wavelength at given Temperature
​ Go Maximum Wavelength = 2897.6/Radiation Temperature
Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities
​ Go Resistance = (2/Emissivity)-1
Reflectivity given Absorptivity for Blackbody
​ Go Reflectivity = 1-Absorptivity
Reflectivity given Emissivity for Blackbody
​ Go Reflectivity = 1-Emissivity

25 Important Formulas in Radiation Heat Transfer Calculators

Heat Transfer between Concentric Spheres
​ Go Heat Transfer = (Surface Area of Body 1*[Stefan-BoltZ]*((Temperature of Surface 1^4)-(Temperature of Surface 2^4)))/((1/Emissivity of Body 1)+(((1/Emissivity of Body 2)-1)*((Radius of Smaller Sphere/Radius of Larger Sphere)^2)))
Heat Transfer between Small Convex Object in Large Enclosure
​ Go Heat Transfer = Surface Area of Body 1*Emissivity of Body 1*[Stefan-BoltZ]*((Temperature of Surface 1^4)-(Temperature of Surface 2^4))
Radiosity given Emissive Power and Irradiation
​ Go Radiosity = (Emissivity*Emissive Power of Blackbody)+(Reflectivity*Irradiation)
Area of Surface 1 given Area 2 and Radiation Shape Factor for Both Surfaces
​ Go Surface Area of Body 1 = Surface Area of Body 2*(Radiation Shape Factor 21/Radiation Shape Factor 12)
Area of Surface 2 given Area 1 and Radiation Shape Factor for Both Surfaces
​ Go Surface Area of Body 2 = Surface Area of Body 1*(Radiation Shape Factor 12/Radiation Shape Factor 21)
Shape Factor 12 given Area of Both Surface and Shape Factor 21
​ Go Radiation Shape Factor 12 = (Surface Area of Body 2/Surface Area of Body 1)*Radiation Shape Factor 21
Shape Factor 21 given Area of Both Surface and Shape Factor 12
​ Go Radiation Shape Factor 21 = Radiation Shape Factor 12*(Surface Area of Body 1/Surface Area of Body 2)
Temperature of Radiation Shield Placed between Two Parallel Infinite Planes with Equal Emissivities
​ Go Temperature of Radiation Shield = (0.5*((Temperature of Plane 1^4)+(Temperature of Plane 2^4)))^(1/4)
Emissive Power of Blackbody
​ Go Emissive Power of Blackbody = [Stefan-BoltZ]*(Temperature of Blackbody^4)
Net Energy Leaving given Radiosity and Irradiation
​ Go Heat Transfer = Area*(Radiosity-Irradiation)
Emissive Power of Non Blackbody given Emissivity
​ Go Emissive Power of Non Blackbody = Emissivity*Emissive Power of Blackbody
Emissivity of Body
​ Go Emissivity = Emissive Power of Non Blackbody/Emissive Power of Blackbody
Total Resistance in Radiation Heat Transfer given Emissivity and Number of Shields
​ Go Resistance = (Number of Shields+1)*((2/Emissivity)-1)
Reflected Radiation given Absorptivity and Transmissivity
​ Go Reflectivity = 1-Absorptivity-Transmissivity
Absorptivity given Reflectivity and Transmissivity
​ Go Absorptivity = 1-Reflectivity-Transmissivity
Transmissivity Given Reflectivity and Absorptivity
​ Go Transmissivity = 1-Absorptivity-Reflectivity
Mass of Particle Given Frequency and Speed of Light
​ Go Mass of Particle = [hP]*Frequency/([c]^2)
Energy of each Quanta
​ Go Energy of Each Quanta = [hP]*Frequency
Frequency given Speed of Light and Wavelength
​ Go Frequency = [c]/Wavelength
Wavelength Given Speed of Light and Frequency
​ Go Wavelength = [c]/Frequency
Radiation Temperature given Maximum Wavelength
​ Go Radiation Temperature = 2897.6/Maximum Wavelength
Maximum Wavelength at given Temperature
​ Go Maximum Wavelength = 2897.6/Radiation Temperature
Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities
​ Go Resistance = (2/Emissivity)-1
Reflectivity given Absorptivity for Blackbody
​ Go Reflectivity = 1-Absorptivity
Reflectivity given Emissivity for Blackbody
​ Go Reflectivity = 1-Emissivity

Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities Formula

Resistance = (2/Emissivity)-1
R = (2/ε)-1

What is Radiation?

Radiation is energy that comes from a source and travels through space at the speed of light. This energy has an electric field and a magnetic field associated with it, and has wave-like properties. You could also call radiation “electromagnetic waves”.

What is Emissivity?

Emissivity is defined as the ratio of the energy radiated from a material's surface to that radiated from a perfect emitter, known as a blackbody, at the same temperature and wavelength and under the same viewing conditions. It is a dimensionless number between 0 (for a perfect reflector) and 1 (for a perfect emitter).

How to Calculate Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities?

Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities calculator uses Resistance = (2/Emissivity)-1 to calculate the Resistance, The Resistance in Radiation Heat Transfer When No Shield is Present and Equal Emissivities formula is defined as the function of emissivity. Resistance is denoted by R symbol.

How to calculate Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities using this online calculator? To use this online calculator for Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities, enter Emissivity (ε) and hit the calculate button. Here is how the Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities calculation can be explained with given input values -> 1.105263 = (2/0.95)-1.

FAQ

What is Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities?
The Resistance in Radiation Heat Transfer When No Shield is Present and Equal Emissivities formula is defined as the function of emissivity and is represented as R = (2/ε)-1 or Resistance = (2/Emissivity)-1. Emissivity is the ability of an object to emit infrared energy. Emissivity can have a value from 0 (shiny mirror) to 1.0 (blackbody). Most organic or oxidized surfaces have emissivity close to 0.95.
How to calculate Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities?
The Resistance in Radiation Heat Transfer When No Shield is Present and Equal Emissivities formula is defined as the function of emissivity is calculated using Resistance = (2/Emissivity)-1. To calculate Resistance in Radiation Heat Transfer when No Shield is Present and Equal Emissivities, you need Emissivity (ε). With our tool, you need to enter the respective value for Emissivity and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Resistance?
In this formula, Resistance uses Emissivity. We can use 2 other way(s) to calculate the same, which is/are as follows -
  • Resistance = (Number of Shields+1)*((2/Emissivity)-1)
  • Resistance = (Number of Shields+1)*((2/Emissivity)-1)
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