Must solve using MATLAB (if you can copy and paste code here that would be best)
ID: 3859015 • Letter: M
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 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:Explanation / Answer
X = [1500 1400 1300 1200 1100 1000 900 800 700 600 500 400 300 200 100]';
Y = [59.84 59.27 58.75 58.23 57.67 57.03 56.26 55.32 54.15 52.73 50.99 48.90 46.41 43.48 40.00];
Q = trapz(X,Y);
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