It should be shown that in the limit of low density, the van der Waals and Redlich-Kwong equations of state can be reduced to the ideal gas equation of state. Concept Introduction : Van der Waals equation of state: P = R T V m − b − a V m 2 = n R T V − n b − n 2 a V 2 P − pressure R − universal gas constant V m − molar volume n − number of moles a − correction for volume b − correction for attractive force Redlich-Kwong equation of state: P = R T V m − b − a T 1 V m ( V m + b ) = n R T V − n b − n 2 a T 1 V ( V + n b )

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Answer 1

Question

Chapter 7, Problem 7.13NP

Interpretation Introduction

Interpretation : It should be shown that in the limit of low density, the van der Waals and Redlich-Kwong equations of state can be reduced to the ideal gas equation of state.

Concept Introduction :

Van der Waals equation of state:

P=RTVm−b−aVm2=nRTV−nb−n2aV2

P − pressure

R − universal gas constant

V_m − molar volume

n − number of moles

a − correction for volume

b − correction for attractive force

Redlich-Kwong equation of state:

P=RTVm−b−aT1Vm(Vm+b)=nRTV−nb−n2aT1V(V+nb)

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Answer 2

Question

Chapter 7, Problem 7.13NP

Interpretation Introduction

Interpretation : It should be shown that in the limit of low density, the van der Waals and Redlich-Kwong equations of state can be reduced to the ideal gas equation of state.

Concept Introduction :

Van der Waals equation of state:

P=RTVm−b−aVm2=nRTV−nb−n2aV2

P − pressure

R − universal gas constant

V_m − molar volume

n − number of moles

a − correction for volume

b − correction for attractive force

Redlich-Kwong equation of state:

P=RTVm−b−aT1Vm(Vm+b)=nRTV−nb−n2aT1V(V+nb)

Expert Solution & Answer

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Answer 3

Question

Chapter 7, Problem 7.13NP

Interpretation Introduction

Interpretation : It should be shown that in the limit of low density, the van der Waals and Redlich-Kwong equations of state can be reduced to the ideal gas equation of state.

Concept Introduction :

Van der Waals equation of state:

P=RTVm−b−aVm2=nRTV−nb−n2aV2

P − pressure

R − universal gas constant

V_m − molar volume

n − number of moles

a − correction for volume

b − correction for attractive force

Redlich-Kwong equation of state:

P=RTVm−b−aT1Vm(Vm+b)=nRTV−nb−n2aT1V(V+nb)

Expert Solution & Answer

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Answer 4

Question

Chapter 7, Problem 7.13NP

Interpretation Introduction

Interpretation : It should be shown that in the limit of low density, the van der Waals and Redlich-Kwong equations of state can be reduced to the ideal gas equation of state.

Concept Introduction :

Van der Waals equation of state:

P=RTVm−b−aVm2=nRTV−nb−n2aV2

P − pressure

R − universal gas constant

V_m − molar volume

n − number of moles

a − correction for volume

b − correction for attractive force

Redlich-Kwong equation of state:

P=RTVm−b−aT1Vm(Vm+b)=nRTV−nb−n2aT1V(V+nb)

Expert Solution & Answer

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Answer 5

Chapter 7, Problem 7.13NP

Interpretation Introduction

Interpretation : It should be shown that in the limit of low density, the van der Waals and Redlich-Kwong equations of state can be reduced to the ideal gas equation of state.

Concept Introduction :

Van der Waals equation of state:

P=RTVm−b−aVm2=nRTV−nb−n2aV2

P − pressure

R − universal gas constant

V_m − molar volume

n − number of moles

a − correction for volume

b − correction for attractive force

Redlich-Kwong equation of state:

P=RTVm−b−aT1Vm(Vm+b)=nRTV−nb−n2aT1V(V+nb)

Answer 6

Chapter 7, Problem 7.13NP

Interpretation Introduction

Interpretation : It should be shown that in the limit of low density, the van der Waals and Redlich-Kwong equations of state can be reduced to the ideal gas equation of state.

Concept Introduction :

Van der Waals equation of state:

P=RTVm−b−aVm2=nRTV−nb−n2aV2

P − pressure

R − universal gas constant

V_m − molar volume

n − number of moles

a − correction for volume

b − correction for attractive force

Redlich-Kwong equation of state:

P=RTVm−b−aT1Vm(Vm+b)=nRTV−nb−n2aT1V(V+nb)

Answer 7

Chapter 7, Problem 7.13NP

Interpretation Introduction

Interpretation : It should be shown that in the limit of low density, the van der Waals and Redlich-Kwong equations of state can be reduced to the ideal gas equation of state.

Concept Introduction :

Van der Waals equation of state:

P=RTVm−b−aVm2=nRTV−nb−n2aV2

P − pressure

R − universal gas constant

V_m − molar volume

n − number of moles

a − correction for volume

b − correction for attractive force

Redlich-Kwong equation of state:

P=RTVm−b−aT1Vm(Vm+b)=nRTV−nb−n2aT1V(V+nb)

Answer 8

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Answer 9

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Answer 10

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Answer 11

Ch. 7 - Prob. 7.1CP Ch. 7 - Prob. 7.2CP Ch. 7 - Prob. 7.3CP Ch. 7 - Prob. 7.4CP Ch. 7 - Prob. 7.5CP Ch. 7 - Prob. 7.6CP Ch. 7 - Prob. 7.7CP Ch. 7 - Prob. 7.8CP Ch. 7 - Prob. 7.9CP Ch. 7 - Prob. 7.10CP

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Chapter 7 Solutions