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Critical Molar Volume for Peng Robinson Model is the volume occupied by gas at critical temperature and pressure per mole. Check FAQs
V'c=4[R]T'c15P,c
V'c - Critical Molar Volume for Peng Robinson Model?T'c - Critical Temperature of Real Gas?P,c - Critical Pressure for Peng Robinson Model?[R] - Universal gas constant?

Critical Molar Volume of Wohl's Real Gas given other Critical Parameters Example

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With units
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Here is how the Critical Molar Volume of Wohl's Real Gas given other Critical Parameters equation looks like with Values.

Here is how the Critical Molar Volume of Wohl's Real Gas given other Critical Parameters equation looks like with Units.

Here is how the Critical Molar Volume of Wohl's Real Gas given other Critical Parameters equation looks like.

7.4E-5Edit=48.3145154.4Edit154.6E+6Edit
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Critical Molar Volume of Wohl's Real Gas given other Critical Parameters Solution

Follow our step by step solution on how to calculate Critical Molar Volume of Wohl's Real Gas given other Critical Parameters?

FIRST Step Consider the formula
V'c=4[R]T'c15P,c
Next Step Substitute values of Variables
V'c=4[R]154.4K154.6E+6Pa
Next Step Substitute values of Constants
V'c=48.3145154.4K154.6E+6Pa
Next Step Prepare to Evaluate
V'c=48.3145154.4154.6E+6
Next Step Evaluate
V'c=7.44204654053832E-05m³/mol
LAST Step Rounding Answer
V'c=7.4E-5m³/mol

Critical Molar Volume of Wohl's Real Gas given other Critical Parameters Formula Elements

Variables
Constants
Critical Molar Volume for Peng Robinson Model
Critical Molar Volume for Peng Robinson Model is the volume occupied by gas at critical temperature and pressure per mole.
Symbol: V'c
Measurement: Molar Magnetic SusceptibilityUnit: m³/mol
Note: Value can be positive or negative.
Critical Temperature of Real Gas
Critical Temperature of Real Gas is the highest temperature at which the substance can exist as a liquid. At this phase boundaries vanish, and the substance can exist both as a liquid and vapor.
Symbol: T'c
Measurement: TemperatureUnit: K
Note: Value should be greater than 0.
Critical Pressure for Peng Robinson Model
Critical Pressure for Peng Robinson Model is the minimum pressure required to liquify a substance at the critical temperature.
Symbol: P,c
Measurement: PressureUnit: Pa
Note: Value should be greater than 0.
Universal gas constant
Universal gas constant is a fundamental physical constant that appears in the ideal gas law, relating the pressure, volume, and temperature of an ideal gas.
Symbol: [R]
Value: 8.31446261815324

Other Formulas to find Critical Molar Volume for Peng Robinson Model

​Go Critical Molar Volume of Real Gas for Wohl Parameter a, and other Actual and Reduced Parameters
V'c=4[R](TrgTr)15(PrgPr)
​Go Critical Molar Volume of Real Gas for Wohl Parameter b and other Actual and Reduced Parameters
V'c=4b
​Go Critical Molar Volume of Real Gas for Wohl Parameter c and other Actual and Reduced Parameters
V'c=(c4(PrgPr)((TrgTr)2))13
​Go Critical Molar Volume of Real Gas using Wohl Equation given Wohl Parameter a
V'c=a6P,cT'c

How to Evaluate Critical Molar Volume of Wohl's Real Gas given other Critical Parameters?

Critical Molar Volume of Wohl's Real Gas given other Critical Parameters evaluator uses Critical Molar Volume for Peng Robinson Model = (4*[R]*Critical Temperature of Real Gas)/(15*Critical Pressure for Peng Robinson Model) to evaluate the Critical Molar Volume for Peng Robinson Model, The Critical Molar Volume of Wohl's Real Gas given other Critical Parameters formula is defined as the volume occupied by gas at critical temperature and pressure per mole. Critical Molar Volume for Peng Robinson Model is denoted by V'c symbol.

How to evaluate Critical Molar Volume of Wohl's Real Gas given other Critical Parameters using this online evaluator? To use this online evaluator for Critical Molar Volume of Wohl's Real Gas given other Critical Parameters, enter Critical Temperature of Real Gas (T'c) & Critical Pressure for Peng Robinson Model (P,c) and hit the calculate button.

FAQs on Critical Molar Volume of Wohl's Real Gas given other Critical Parameters

What is the formula to find Critical Molar Volume of Wohl's Real Gas given other Critical Parameters?
The formula of Critical Molar Volume of Wohl's Real Gas given other Critical Parameters is expressed as Critical Molar Volume for Peng Robinson Model = (4*[R]*Critical Temperature of Real Gas)/(15*Critical Pressure for Peng Robinson Model). Here is an example- 1.57034 = (4*[R]*154.4)/(15*4600000).
How to calculate Critical Molar Volume of Wohl's Real Gas given other Critical Parameters?
With Critical Temperature of Real Gas (T'c) & Critical Pressure for Peng Robinson Model (P,c) we can find Critical Molar Volume of Wohl's Real Gas given other Critical Parameters using the formula - Critical Molar Volume for Peng Robinson Model = (4*[R]*Critical Temperature of Real Gas)/(15*Critical Pressure for Peng Robinson Model). This formula also uses Universal gas constant .
What are the other ways to Calculate Critical Molar Volume for Peng Robinson Model?
Here are the different ways to Calculate Critical Molar Volume for Peng Robinson Model-
  • Critical Molar Volume for Peng Robinson Model=(4*[R]*(Temperature of Real Gas/Reduced Temperature))/(15*(Pressure of Gas/Reduced Pressure))OpenImg
  • Critical Molar Volume for Peng Robinson Model=4*Wohl Parameter bOpenImg
  • Critical Molar Volume for Peng Robinson Model=(Wohl Parameter c/(4*(Pressure of Gas/Reduced Pressure)*((Temperature of Real Gas/Reduced Temperature)^2)))^(1/3)OpenImg
Can the Critical Molar Volume of Wohl's Real Gas given other Critical Parameters be negative?
Yes, the Critical Molar Volume of Wohl's Real Gas given other Critical Parameters, measured in Molar Magnetic Susceptibility can be negative.
Which unit is used to measure Critical Molar Volume of Wohl's Real Gas given other Critical Parameters?
Critical Molar Volume of Wohl's Real Gas given other Critical Parameters is usually measured using the Cubic Meter per Mole[m³/mol] for Molar Magnetic Susceptibility. are the few other units in which Critical Molar Volume of Wohl's Real Gas given other Critical Parameters can be measured.
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