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Two reactants labelled A and B react irreversibly to form product E A + B + E. (3) The reaction is second-order, such that d
Two reactants labelled A and B react irreversibly to form product E A + B + E. (3) The reaction is second-order, such that d A =-kCACO dt CA and Cb are the reactant concentrations in moles per liter, and k is a constant. Suppose the initial concentrations of A, B, and E are Ao, Bo, and 0, respectively. a) Show that if you set the concentrations of A, B, and E to = = CA = Ao X(t), CB = Bo X(t), Ce = x(t), where x(t) is the amount of A that has been consummed at time t, you can derive a separable ODE for x. b) Solve the ODE assuming Ao # Bo. Solve all integrals analytically, showing your steps. Hint: I used partial fraction decomposition. c) Show how x varies in the limits t + when either Bo > Ao or Ao > Bo
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