To show that the UNILAN equation reduces to Langmuir isotherm for s = 0 Concept Introduction : UNILAN equation for pure species adsorption is given as, n = m 2 s ln ( c + P e s c + P e − s ) z = ( 1 − b n ) − 1

Question

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Answer 1

Question

Chapter 15, Problem 15.22P

(a)

Interpretation Introduction

Interpretation:

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0

Concept Introduction:

UNILAN equation for pure species adsorption is given as,

n=m2sln(c+Pesc+Pe−s)

z=(1−bn)−1

(b)

Interpretation Introduction

Interpretation:

To show that Henry’s Constant k for UNILAN equation is
k=mcssinhs

Concept Introduction:

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Henry’s constant k is as given below,

k=limP→0dndP

(c)

Interpretation Introduction

Interpretation:

To examine the detailed behavior of UNILAN equation at P?0 and n?0

Concept Introduction

We find the derivatives of n with respect to P for UNILAN Equation.

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Expert Solution & Answer

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Students have asked these similar questions

In the production of ethyl acetate via reactive distillation, the column operates at 5 bar with an equimolar feed (ethanol + acetic acid) at 80°C. The reaction follows: \[CH_3COOH + C_2H_5OH \rightleftharpoons CH_3COOC_2H_5 + H_2O \quad (K_{eq} = 4.2 \text{ at } 80°C)\] Given: - NRTL parameters for all binary pairs - Tray efficiency = 65% - Vapor-liquid equilibrium exhibits positive azeotrope formation Calculate the exact minimum reflux ratio required to achieve 98% ethyl acetate purity in the distillate, assuming: 1) The reaction reaches equilibrium on each tray 2) The heavy key component is water

In a multi-stage distillation column designed to separate a binary mixture of ethanol and water, the mass flow rate of the feed entering the column is \( F \), and the distillate product flow rate is \( D \). The reflux ratio \( R \) is defined as the ratio of the liquid returned to the column to the distillate flow rate. For the ideal case, where the column operates at maximum efficiency, determine the **minimum reflux ratio** \( R_{\text{min}} \) when the relative volatility \( \alpha = 1.5 \).

Q2: Draw the layout of a basic asynchronous 32k * 8 SRAM.

Answer 2

Question

Chapter 15, Problem 15.22P

(a)

Interpretation Introduction

Interpretation:

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0

Concept Introduction:

UNILAN equation for pure species adsorption is given as,

n=m2sln(c+Pesc+Pe−s)

z=(1−bn)−1

(b)

Interpretation Introduction

Interpretation:

To show that Henry’s Constant k for UNILAN equation is
k=mcssinhs

Concept Introduction:

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Henry’s constant k is as given below,

k=limP→0dndP

(c)

Interpretation Introduction

Interpretation:

To examine the detailed behavior of UNILAN equation at P?0 and n?0

Concept Introduction

We find the derivatives of n with respect to P for UNILAN Equation.

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 3

Question

Chapter 15, Problem 15.22P

(a)

Interpretation Introduction

Interpretation:

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0

Concept Introduction:

UNILAN equation for pure species adsorption is given as,

n=m2sln(c+Pesc+Pe−s)

z=(1−bn)−1

(b)

Interpretation Introduction

Interpretation:

To show that Henry’s Constant k for UNILAN equation is
k=mcssinhs

Concept Introduction:

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Henry’s constant k is as given below,

k=limP→0dndP

(c)

Interpretation Introduction

Interpretation:

To examine the detailed behavior of UNILAN equation at P?0 and n?0

Concept Introduction

We find the derivatives of n with respect to P for UNILAN Equation.

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 4

Question

Chapter 15, Problem 15.22P

(a)

Interpretation Introduction

Interpretation:

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0

Concept Introduction:

UNILAN equation for pure species adsorption is given as,

n=m2sln(c+Pesc+Pe−s)

z=(1−bn)−1

(b)

Interpretation Introduction

Interpretation:

To show that Henry’s Constant k for UNILAN equation is
k=mcssinhs

Concept Introduction:

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Henry’s constant k is as given below,

k=limP→0dndP

(c)

Interpretation Introduction

Interpretation:

To examine the detailed behavior of UNILAN equation at P?0 and n?0

Concept Introduction

We find the derivatives of n with respect to P for UNILAN Equation.

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 5

Chapter 15, Problem 15.22P

(a)

Interpretation Introduction

Interpretation:

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0

Concept Introduction:

UNILAN equation for pure species adsorption is given as,

n=m2sln(c+Pesc+Pe−s)

z=(1−bn)−1

(b)

Interpretation Introduction

Interpretation:

To show that Henry’s Constant k for UNILAN equation is
k=mcssinhs

Concept Introduction:

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Henry’s constant k is as given below,

k=limP→0dndP

(c)

Interpretation Introduction

Interpretation:

To examine the detailed behavior of UNILAN equation at P?0 and n?0

Concept Introduction

We find the derivatives of n with respect to P for UNILAN Equation.

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Answer 6

Chapter 15, Problem 15.22P

(a)

Interpretation Introduction

Interpretation:

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0

Concept Introduction:

UNILAN equation for pure species adsorption is given as,

n=m2sln(c+Pesc+Pe−s)

z=(1−bn)−1

Answer 7

Chapter 15, Problem 15.22P

(a)

Interpretation Introduction

Interpretation:

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0

Concept Introduction:

UNILAN equation for pure species adsorption is given as,

n=m2sln(c+Pesc+Pe−s)

z=(1−bn)−1

Answer 8

(b)

Interpretation Introduction

Interpretation:

To show that Henry’s Constant k for UNILAN equation is
k=mcssinhs

Concept Introduction:

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Henry’s constant k is as given below,

k=limP→0dndP

Answer 9

(b)

Interpretation Introduction

Interpretation:

To show that Henry’s Constant k for UNILAN equation is
k=mcssinhs

Concept Introduction:

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Henry’s constant k is as given below,

k=limP→0dndP

Answer 10

(c)

Interpretation Introduction

Interpretation:

To examine the detailed behavior of UNILAN equation at P?0 and n?0

Concept Introduction

We find the derivatives of n with respect to P for UNILAN Equation.

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Answer 11

(c)

Interpretation Introduction

Interpretation:

To examine the detailed behavior of UNILAN equation at P?0 and n?0

Concept Introduction

We find the derivatives of n with respect to P for UNILAN Equation.

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Answer 12

Expert Solution & Answer

Answer 13

Expert Solution & Answer

Answer 14

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See solution

Answer 15

Ch. 15 - Prob. 15.1P Ch. 15 - Prob. 15.2P Ch. 15 - Work Prob. 15.2 for the van Laar equation. 15.2. A...Ch. 15 - Consider a binary vapor-phase mixture described by...Ch. 15 - Prob. 15.5P Ch. 15 - It has been suggested that a value for GEof at...Ch. 15 - Pure liquid species 2 and 3 are for practical...Ch. 15 - It is demonstrated in Ex. 15.5 that the Wilson...Ch. 15 - Vapor sulfur hexafluoride SF6 at pressures of...Ch. 15 - Prob. 15.10P

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0 Concept Introduction : UNILAN equation for pure species adsorption is given as, n = m 2 s ln ( c + P e s c + P e − s ) z = ( 1 − b n ) − 1

Videos

Interpretation:

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0

Concept Introduction:

UNILAN equation for pure species adsorption is given as,

n=m2sln(c+Pesc+Pe−s)

z=(1−bn)−1

Interpretation:

To show that Henry’s Constant k for UNILAN equation is
k=mcssinhs

Concept Introduction:

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Henry’s constant k is as given below,

k=limP→0dndP

Interpretation:

To examine the detailed behavior of UNILAN equation at P?0 and n?0

Concept Introduction

We find the derivatives of n with respect to P for UNILAN Equation.

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Want to see the full answer?

Chapter 15 Solutions

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0 Concept Introduction : UNILAN equation for pure species adsorption is given as, n = m 2 s ln ( c + P e s c + P e − s ) z = ( 1 − b n ) − 1

Videos

Interpretation: To show that the UNILAN equation reduces to Langmuir isotherm for s = 0 Concept Introduction: UNILAN equation for pure species adsorption is given as, n=m2sln(c+Pesc+Pe−s) z=(1−bn)−1

Interpretation: To show that Henry’s Constant k for UNILAN equation is k=mcssinhs Concept Introduction: UNILAN Equation is as given below, n=m2sln(c+Pesc+Pe−s) Henry’s constant k is as given below, k=limP→0dndP

Interpretation: To examine the detailed behavior of UNILAN equation at P?0 and n?0 Concept Introduction We find the derivatives of n with respect to P for UNILAN Equation. UNILAN Equation is as given below, n=m2sln(c+Pesc+Pe−s)

Want to see the full answer?

Chapter 15 Solutions

Interpretation:

To show that the UNILAN equation reduces to Langmuir isotherm for s = 0

Concept Introduction:

UNILAN equation for pure species adsorption is given as,

n=m2sln(c+Pesc+Pe−s)

z=(1−bn)−1

Interpretation:

To show that Henry’s Constant k for UNILAN equation is
k=mcssinhs

Concept Introduction:

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)

Henry’s constant k is as given below,

k=limP→0dndP

Interpretation:

To examine the detailed behavior of UNILAN equation at P?0 and n?0

Concept Introduction

We find the derivatives of n with respect to P for UNILAN Equation.

UNILAN Equation is as given below,

n=m2sln(c+Pesc+Pe−s)