I need help with making sure my answer and methods for this problem are correct

List assumptions, write basic equations, and provide vour solution. Draw the system and mass and/or energy interactions. You do not need to re-write given and find. 1. [50 points] A 1 meter long tubular reactor admits at one end a steady state, steady flow of a mixture of CH4 and air O2+3.76N2 at 1atm and 298K with an equivalence ratio =1.2. (A) Write the appropriate conservation equations for determining as function of distance along the tube: (A1) the temperature distribution the exhaust temperature, (A2) the heat transferred through the long wall, and (A3) the mass fractions of the species YCO2,YCO,YH2O,YH2,YN2 and YO2 exiting the reactor at 1 atm pressure. (B) If the exhaust temperature is 1600K, and if the mass fractions of the species are: YCO2=0.09,YCo=0.05,YH2=0.02,YH2O=0.1,YN2=0.7, and YO2=0.04, find the heat transferred through the long wall in kJ/(kg of the flowing mixture),. (C) Determine if the species concentrations in (B) satisfy the equilibrium reaction: (D1): CO+21O2CO2 and the equilibrium reaction (D2): CO+H2OCO2+H2. (D) If the exhaust temperature is 1600K, find the values in m3skmol of the rates of the following reactions at the exhaust, on the basis of the CH4 entering the reactor at a rate of 1m3skmol dtd[CO]=kf[CO][H2O]1/2[O2]1/4dtd[CO2]=kd[CO2]kf=2.24(1012)exp[RuT1.674(108)(J/kmol)]kr=5.0(108)exp[RuT1.674(108)(J/kmol)]