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Problem#3 (35 points) An isothermal chemical reaction system with the reaction AB is described by the following differential equation VdtdCA(t)=FCA0(t)FCA(t)rAV where CA(t) is the exit
Problem\#3 (35 points) An isothermal chemical reaction system with the reaction AB is described by the following differential equation VdtdCA(t)=FCA0(t)FCA(t)rAV where CA(t) is the exit concentration of component A from the reactor, CA0(t) is the inlet concentration, F is the volumetric flow rate, and V is the volume of the reactor. To analyze the process response, the inlet concentration CA0 is subjected to a step input at the beginning of the process and is described by the following relation (in deviation variable form) CA0(t)=0.3 In addition, the rate law of the reaction is given by rA=kCA(t) Additional information of the process is as follows - V=10L( constant ) - F=10L/s - k=0.3s1 - CA=0.9mol/L (steady state exit concentration) Assuming that the process is initially at steady state, find the exit concentration CA(t) at the time of 20 seconds. Hint: it would be easier to substitute the given values into the differential equation before starting the solution
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