Question: Must solve using MATLAB (if you can copy and paste code here that would be best) The heat capacity at constant pressure (C_p) is the

 Must solve using MATLAB (if you can copy and paste code

Must solve using MATLAB (if you can copy and paste code here that would be best)

The heat capacity at constant pressure (C_p) is the partial of the enthalpy with respect to temperature at constant pressure Therefore, the integral of C_p is equal to the enthalpy change for the interval of the integration, i.e., Delta h = h(T_2) - h_1(T_1) = integral^T_2_T_1 C_p dT. Determine the enthalpy change for CO_2 between 1500 degree C and 100 degree C using (a) the trapezoidal method and (b) Simpson's rule and the following heat capacity data for CO_2 where the heat capacity is given in J/gmol- degree C

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