Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7 Calculator

✖Saturated Reduced Pressure at Reduced Temp 0.7 is the ratio of the actual pressure of the fluid to its critical pressure at a reduced temperature of 0.7. It is a dimensionless parameter.ⓘ Saturated Reduced Pressure at Reduced Temp 0.7 [Pr^sat]

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✖Acentric Factor is a standard for the phase characterization of single & pure components.ⓘ Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7 [ω]

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Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7 Solution

STEP 0: Pre-Calculation Summary

Formula Used

Acentric Factor = -1-ln(Saturated Reduced Pressure at Reduced Temp 0.7)
ω = -1-ln(Pr^sat)
This formula uses 1 Functions, 2 Variables

Functions Used

ln - The natural logarithm, also known as the logarithm to the base e, is the inverse function of the natural exponential function., ln(Number)

Variables Used

Acentric Factor - Acentric Factor is a standard for the phase characterization of single & pure components.
Saturated Reduced Pressure at Reduced Temp 0.7 - Saturated Reduced Pressure at Reduced Temp 0.7 is the ratio of the actual pressure of the fluid to its critical pressure at a reduced temperature of 0.7. It is a dimensionless parameter.

STEP 1: Convert Input(s) to Base Unit

Saturated Reduced Pressure at Reduced Temp 0.7: 3.67E-05 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

ω = -1-ln(Pr^sat) --> -1-ln(3.67E-05)

Evaluating ... ...

ω = 9.21273380290375

STEP 3: Convert Result to Output's Unit

9.21273380290375 --> No Conversion Required

FINAL ANSWER

9.21273380290375 ≈ 9.212734 <-- Acentric Factor

(Calculation completed in 00.004 seconds)

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< Equation of States Calculators

Acentric Factor using Pitzer Correlations for Compressibility Factor

LaTeX Go Acentric Factor = (Compressibility Factor-Pitzer Correlations Coefficient Z(0))/Pitzer Correlations Coefficient Z(1)

Compressibility Factor using Pitzer Correlations for Compressibility Factor

LaTeX Go Compressibility Factor = Pitzer Correlations Coefficient Z(0)+Acentric Factor*Pitzer Correlations Coefficient Z(1)

Reduced Temperature

LaTeX Go Reduced Temperature = Temperature/Critical Temperature

Reduced Pressure

LaTeX Go Reduced Pressure = Pressure/Critical Pressure

Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7 Formula

LaTeX Go

Acentric Factor = -1-ln(Saturated Reduced Pressure at Reduced Temp 0.7)
ω = -1-ln(Pr^sat)

Define Acentric Factor.

The acentric factor, ω is a conceptual number introduced by Kenneth Pitzer in 1955, proven to be very useful in the description of matter. It has become a standard for the phase characterization of single & pure components. The other state description parameters are molecular weight, critical temperature, critical pressure, and critical volume (or critical compressibility). The acentric factor is said to be a measure of the non-sphericity (centricity) of molecules. As it increases, the vapor curve is "pulled" down, resulting in higher boiling points.

How to Calculate Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7?

Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7 calculator uses Acentric Factor = -1-ln(Saturated Reduced Pressure at Reduced Temp 0.7) to calculate the Acentric Factor, The Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7 formula is defined as the difference between the natural logarithm of the saturated reduced pressure of the simple fluid (which is -1) and pure fluid. Acentric Factor is denoted by ω symbol.

How to calculate Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7 using this online calculator? To use this online calculator for Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7, enter Saturated Reduced Pressure at Reduced Temp 0.7 (Pr^sat) and hit the calculate button. Here is how the Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7 calculation can be explained with given input values -> 9.212734 = -1-ln(3.67E-05).

FAQ

What is Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7?

The Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7 formula is defined as the difference between the natural logarithm of the saturated reduced pressure of the simple fluid (which is -1) and pure fluid and is represented as ω = -1-ln(Pr^sat) or Acentric Factor = -1-ln(Saturated Reduced Pressure at Reduced Temp 0.7). Saturated Reduced Pressure at Reduced Temp 0.7 is the ratio of the actual pressure of the fluid to its critical pressure at a reduced temperature of 0.7. It is a dimensionless parameter.

How to calculate Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7?

The Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7 formula is defined as the difference between the natural logarithm of the saturated reduced pressure of the simple fluid (which is -1) and pure fluid is calculated using Acentric Factor = -1-ln(Saturated Reduced Pressure at Reduced Temp 0.7). To calculate Acentric Factor using Saturated Reduced Pressure given at Reduced Temperature 0.7, you need Saturated Reduced Pressure at Reduced Temp 0.7 (Pr^sat). With our tool, you need to enter the respective value for Saturated Reduced Pressure at Reduced Temp 0.7 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 Acentric Factor?

In this formula, Acentric Factor uses Saturated Reduced Pressure at Reduced Temp 0.7. We can use 2 other way(s) to calculate the same, which is/are as follows -

Acentric Factor = (Compressibility Factor-Pitzer Correlations Coefficient Z(0))/Pitzer Correlations Coefficient Z(1)
Acentric Factor = (Reduced Second Virial Coefficient-Pitzer Correlations Coefficient B(0))/Pitzer Correlations Coefficient B(1)

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