Chapter 5, Problem 5.95P

Interpretation Introduction

(a)

Interpretation:

Assuming that the gas behaves ideally, it is to be shown that the given case is unlikely possible.

Concept introduction:

The ideal gas law states that “the volume $\left(V\right)$ occupied by numbers of moles $\left(n\right)$ of any gas has a pressure $\left(P\right)$ at temperature $\left(T\right)$ in Kelvin”. The ideal gas equation in terms of compressibility-factor is,

$PV=zn\text{R}T$

Interpretation Introduction

(b)

Interpretation:

The average leak rate without assuming the gas behaves ideally is to be estimated.

Concept introduction:

The ideal gas law states that “the volume $\left(V\right)$ occupied by numbers of moles $\left(n\right)$ of any gas has a pressure $\left(P\right)$ at temperature $\left(T\right)$ in Kelvin”. The ideal gas equation in terms of compressibility-factor is,

$PV=zn\text{R}T$

Interpretation Introduction

(c)

Interpretation:

The minimum time from delivery at which the average concentration of $\text{CO}$ in the room could have reached the TLV-C concentration is to be calculated. An explanation regarding the greater actual time to reach the TLV-C concentration is to be stated.

Concept introduction:

The ideal gas law states that “the volume $\left(V\right)$ occupied by numbers of moles $\left(n\right)$ of any gas has a pressure $\left(P\right)$ at temperature $\left(T\right)$ in Kelvin”. The ideal gas equation in terms of compressibility-factor is,

$PV=zn\text{R}T$

Interpretation Introduction

(d)

Interpretation:

The three possible reasons that could be disastrous to enter the room at any time without proper personal protective equipment are to be stated.

Concept introduction:

The ideal gas law states that “the volume $\left(V\right)$ occupied by numbers of moles $\left(n\right)$ of any gas has a pressure $\left(P\right)$ at temperature $\left(T\right)$ in Kelvin”. The ideal gas equation in terms of compressibility-factor is,

$PV=zn\text{R}T$