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Analytic Solution of the Linear Case

Here we assume that Da = 1.4 and that the reaction is first-order. The solution of the simulation problem is as follows. [Pg.265]

Solution of the second-order differential equation (5.24) for the first-order reaction [Pg.265]

This is a linear second-order ordinary differential equation that can be solved explicitly by using the characteristic equation [Pg.265]

From the theory of linear differential equations, the solution of the second-order linear differential equation (5.27) has the general form [Pg.265]

Now we study the design problem where Da is unknown, the conversion xa is to be equal to 0.75, and therefore the dimensionless concentration at the exit is x( ) = 0.25 (= 1 — xa)- We follow the same procedure above until we reach the expression (5.29) for Ai and A2. This expression now contains an unknown Da and the variable Pe. [Pg.266]


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