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Actual temperature of real gas using critical and reduced temperature Solution

STEP 0: Pre-Calculation Summary
Formula Used
temperature = Reduced Temperature*Critical Temperature
T = TR*Tcr
This formula uses 2 Variables
Variables Used
Reduced Temperature- Reduced Temperature is the ratio of the actual temperature of the fluid to its critical temperature. It is dimensionless.
Critical Temperature - Critical Temperature is the highest temperature at which the substance can exist as a liquid. That is the temperature at which the phase boundaries vanish, and the substance can exist both as a liquid and vapor. (Measured in Kelvin)
STEP 1: Convert Input(s) to Base Unit
Reduced Temperature: 0.131376 --> No Conversion Required
Critical Temperature: 647 Kelvin --> 647 Kelvin No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
T = TR*Tcr --> 0.131376*647
Evaluating ... ...
T = 85.000272
STEP 3: Convert Result to Output's Unit
85.000272 Kelvin --> No Conversion Required
FINAL ANSWER
85.000272 Kelvin <-- Temperature
(Calculation completed in 00.016 seconds)

11 Other formulas that you can solve using the same Inputs

Compressibility factor using B(0) and B(1) of Pitzer correlations for second virial coefficient
compressibility_factor = 1+((Pitzer correlations coefficient B(0)*Reduced Pressure)/Reduced Temperature)+((Acentric factor*Pitzer correlations coefficient B(1)*Reduced Pressure)/Reduced Temperature) Go
Reduced second virial coefficient when the second virial coefficient is given
reduced_second_virial_coefficient = (Second virial coefficient*Critical Pressure)/([R]*Critical Temperature) Go
Second virial coefficient when the reduced second virial coefficient is given
second_virial_coefficient = (Reduced second virial coefficient*[R]*Critical Temperature)/Critical Pressure Go
Z(0) when B(0) is given using Pitzer correlations for second virial coefficient
pitzer_correlations_compressibility_factor_first_coeff = 1+((Pitzer correlations coefficient B(0)*Reduced Pressure)/Reduced Temperature) Go
B(0) when Z(0) is given using Pitzer correlations for second virial coefficient
pitzer_correlations_second_virial_coeff_first_coeff = ((Pitzer correlations coefficient Z(0)-1)*Reduced Temperature)/Reduced Pressure Go
Z(1) when B(1) is given using Pitzer correlations for second virial coefficient
pitzer_correlations_compressibility_factor_second_coeff = (Pitzer correlations coefficient B(1)*Reduced Pressure)/Reduced Temperature Go
B(1) when Z(1) is given using Pitzer correlations for second virial coefficient
pitzer_correlations_second_virial_coeff_sec_coeff = (Pitzer correlations coefficient Z(1)*Reduced Temperature)/Reduced Pressure Go
Pseudo-Reduced Specific volume
pseudo_reduced_specific_volume = Specific Volume*Critical Pressure/([R]*Critical Temperature) Go
Compressibility factor when reduced second virial coefficient is given
compressibility_factor = 1+((Reduced second virial coefficient*Reduced Pressure)/Reduced Temperature) Go
B(0) using Abbott equations
pitzer_correlations_second_virial_coeff_first_coeff = 0.083-0.422/(Reduced Temperature^1.6) Go
Reduced Temperature
reduced_temperature = Temperature/Critical Temperature Go

11 Other formulas that calculate the same Output

Temperature at distance x from the inner surface in the wall
temperature = inner surface temperature -((distance from inner surface/Length)*(inner surface temperature -outer surface temperature)) Go
Temperature when saturated pressure is given in Antoine equation
temperature = (Antoine equation constant, B/(Antoine equation constant, A-ln(Saturated pressure)))-Antoine equation constant, C Go
Temperature in Arrhenius equation for second order reaction
temperature = Energy of activation/[R]*(ln(Frequency factor from Arrhenius equation/Rate constant for second order reaction)) Go
Temperature in Arrhenius equation for first order reaction
temperature = Energy of activation/[R]*(ln(Frequency factor from Arrhenius equation/Rate constant for first order reaction)) Go
Temperature in Arrhenius equation for zero order reaction
temperature = Energy of activation/[R]*(ln(Frequency factor from Arrhenius equation/Rate constant of zero order reaction)) Go
Temperature After a Given Time
temperature = s temp.+(s temp.-Initial Temp.)*e^(-temp. constant*Time) Go
Temperature of reaction when equilibrium constant of pressure and Gibbs energy is given
temperature = Gibbs Free Energy/(-2.303*[R]*ln(Equilibrium constant for partial pressure )) Go
Temperature of gas when osmotic pressure is given
temperature = (Osmotic Pressure*Volume of Solution)/(Number of Moles of Solute*[R]) Go
Temperature of reaction when equilibrium constant and Gibbs energy is given
temperature = Gibbs Free Energy/(-2.303*[R]*log10(Equilibrium constant)) Go
Temperature of reaction when standard enthalpy and entropy change is given
temperature = (Change in enthalpy-Gibbs Free Energy)/Change in entropy Go
Temperature When Helmholtz free Energy is Given
temperature = (Internal Energy-Helmholtz free energy)/Entropy Go

Actual temperature of real gas using critical and reduced temperature Formula

temperature = Reduced Temperature*Critical Temperature
T = TR*Tcr

What are Real Gases?

Real gases are non ideal gases whose molecules occupy space and have interactions; consequently, they do not adhere to the ideal gas law. To understand the behavior of real gases, the following must be taken into account: - compressibility effects; - variable specific heat capacity; - van der Waals forces; - non-equilibrium thermodynamic effects; - issues with molecular dissociation and elementary reactions with variable composition.

How to Calculate Actual temperature of real gas using critical and reduced temperature?

Actual temperature of real gas using critical and reduced temperature calculator uses temperature = Reduced Temperature*Critical Temperature to calculate the Temperature, The Actual temperature of real gas using critical and reduced temperature is the degree or intensity of heat present in a substance or object. . Temperature and is denoted by T symbol.

How to calculate Actual temperature of real gas using critical and reduced temperature using this online calculator? To use this online calculator for Actual temperature of real gas using critical and reduced temperature, enter Reduced Temperature (TR) and Critical Temperature (Tcr) and hit the calculate button. Here is how the Actual temperature of real gas using critical and reduced temperature calculation can be explained with given input values -> 85.00027 = 0.131376*647.

FAQ

What is Actual temperature of real gas using critical and reduced temperature?
The Actual temperature of real gas using critical and reduced temperature is the degree or intensity of heat present in a substance or object. and is represented as T = TR*Tcr or temperature = Reduced Temperature*Critical Temperature. Reduced Temperature is the ratio of the actual temperature of the fluid to its critical temperature. It is dimensionless and Critical Temperature is the highest temperature at which the substance can exist as a liquid. That is the temperature at which the phase boundaries vanish, and the substance can exist both as a liquid and vapor.
How to calculate Actual temperature of real gas using critical and reduced temperature?
The Actual temperature of real gas using critical and reduced temperature is the degree or intensity of heat present in a substance or object. is calculated using temperature = Reduced Temperature*Critical Temperature. To calculate Actual temperature of real gas using critical and reduced temperature, you need Reduced Temperature (TR) and Critical Temperature (Tcr). With our tool, you need to enter the respective value for Reduced Temperature and Critical Temperature 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 Temperature?
In this formula, Temperature uses Reduced Temperature and Critical Temperature. We can use 11 other way(s) to calculate the same, which is/are as follows -
  • temperature = s temp.+(s temp.-Initial Temp.)*e^(-temp. constant*Time)
  • temperature = (Internal Energy-Helmholtz free energy)/Entropy
  • temperature = inner surface temperature -((distance from inner surface/Length)*(inner surface temperature -outer surface temperature))
  • temperature = (Osmotic Pressure*Volume of Solution)/(Number of Moles of Solute*[R])
  • temperature = (Antoine equation constant, B/(Antoine equation constant, A-ln(Saturated pressure)))-Antoine equation constant, C
  • temperature = Energy of activation/[R]*(ln(Frequency factor from Arrhenius equation/Rate constant of zero order reaction))
  • temperature = Energy of activation/[R]*(ln(Frequency factor from Arrhenius equation/Rate constant for first order reaction))
  • temperature = Energy of activation/[R]*(ln(Frequency factor from Arrhenius equation/Rate constant for second order reaction))
  • temperature = Gibbs Free Energy/(-2.303*[R]*log10(Equilibrium constant))
  • temperature = Gibbs Free Energy/(-2.303*[R]*ln(Equilibrium constant for partial pressure ))
  • temperature = (Change in enthalpy-Gibbs Free Energy)/Change in entropy
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