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2) A given reaction A+B2C is occurring in an adiabatic reactor with the given inlet conditions, CBO=6M,CA0=2M. An electrical heating source is used, the heating rate of the source was 6C/min. The following temperature time data were obtained. This data can be used to determine the rate expression. The postulated rate expression can be in form of rA=kCACB a) Assume Cp=0 and show for complete conversion, X=1, the difference between the final temperature, Tf and the initial temperature, T0 TfT0=iCPiHrx0 b) Show that concentration of A and B can be written as CA=CA0(TfT0TfT)CB=CA0(TfT0BTfT+(T0BT0)) and rate can be written as rA=[TfT0]+kCA0+[(TfT)(BTfT+(T0BT0))] c) Show the unsteady energy balance can be written as dtdT=[iCPiHrx0][TfT0]+kCA0+1[(TfT)(BTfT+(T0BT0))] d) Assume first order in A and B and that B=3, show that. dtdT=[iCPiHrx0][TfT0]2kCA0[(TfT0)(3TfT2T0)] e) Rearrange the equation (6) in the form of ln([(TfT0)(3TfT2T0)](dtdT))=ln(TfT0k0CA0)RTEA f) Plot the data to obtain the activation energy, EA, the Arrhenius factor, k0 and heat of reaction, Hrx0. Given: CPA=190J/(mol.K),CPB=75J/(mol.K)