Consider a 1st order reaction, R2P, with a reaction rate constant given by k=kmeE(T1Tm1) and heat of reaction, HR. The reaction occurs in a liquid phase in an adiabatic CSTR at steady state with a volumetric flowrate, Q, a feed temperature, Tf, a feed concentration of R,cRf, and a volumetric heat capacity, CPS=C^P. The values of the parameters are given in following table and are assumed to be constant. (a) Calculate the residence times, , steady-state conversions, x, and eigenvalues (1 and 2) of the stability matrix (the Jacobian) corresponding to the following steady-state temperatures, Ts. Create a table in which you report to the nearest minute, x to the nearest thousandth, and eigenvalues to the nearest thousandth of an inverse minute. A. Ts=299.2K B. Ts=301.7K C. Ts=310.5K D. Ts=330.2K E. Ts=366.9K F. Ts=382.4K G. Ts=384.0K