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Starting with separate feeds of reactant A and B of given concentration (no dilution with inerts permitted), for the competitive-consecutive reac- tions with stoichiometry and rate as shown A +B→Rdesired ** l1 R+B→Sunwanted *** ľ2 sketch the best contacting patterns for both continuous and noncontinuous operations: (a) r = k,C,C ņ = k,CRCB (c) r¡ = k,C,CB (b) r = k,C,CB r2 = k,CRCB (d) r = k,C CB

Starting with separate feeds of reactant A and B of given concentration (no dilution with inerts permitted), for the competitive-consecutive reac- tions with stoichiometry and rate as shown A +B→Rdesired ** l1 R+B→Sunwanted *** ľ2 sketch the best contacting patterns for both continuous and noncontinuous operations: (a) r = k,C,C ņ = k,CRCB (c) r¡ = k,C,CB (b) r = k,C,CB r2 = k,CRCB (d) r = k,C CB

Introduction to Chemical Engineering Thermodynamics
Introduction to Chemical Engineering Thermodynamics
8th Edition
ISBN:9781259696527
Author:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Publisher:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Chapter1: Introduction
Section: Chapter Questions
Problem 1.1P
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Q.1/ Starting with separate feeds of reactant A and B of given concentration (no dilution with inerts permitted), for the competitive-consecutive reac- tions with stoichiometry and rate as shown A + B→Rdesired R+B→Sunwanted *** 2 sketch the best contacting patterns for both continuous and noncontinuous operations: (a) rị = k,C,CB r2 = k,CRCB (b) = k,C,CB r2 = k,CRCB (c) r = k,C,CB rz = k,CR CB (d) r = k,C,CB r2 = k,CRCB
Transcribed Image Text:Q.1/ Starting with separate feeds of reactant A and B of given concentration (no dilution with inerts permitted), for the competitive-consecutive reac- tions with stoichiometry and rate as shown A + B→Rdesired R+B→Sunwanted *** 2 sketch the best contacting patterns for both continuous and noncontinuous operations: (a) rị = k,C,CB r2 = k,CRCB (b) = k,C,CB r2 = k,CRCB (c) r = k,C,CB rz = k,CR CB (d) r = k,C,CB r2 = k,CRCB
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