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b. Using equation (Q3.2) and equation (Q3.4), derive an analytical expression to solve for the maximum inversion pressure, \( P_{i, \max } \). Using the equation derived, first calculate the \( P_{i, \max } \) values and then plot the Joule-Thomson inversion curves for methane \( \left(\mathrm{CH}_{4}\right) \), carbon monoxide \( (\mathrm{CO}) \) and nitrogen \( \left(\mathrm{N}_{2}\right) \) gases. Use at least 10 pressure points when plotting the curves; i.e. between 0 and \( P_{i, \max } \), for each gas. You may use the data given in Table Q3.1.

          b. Using equation (Q3.2) and equation (Q3.4), derive an analytical expression to solve for the maximum inversion pressure, \( P_{i, \max } \). Using the equation derived, first calculate the \( P_{i, \max } \) values and then plot the Joule-Thomson inversion curves for methane \( \left(\mathrm{CH}_{4}\right) \), carbon monoxide \( (\mathrm{CO}) \) and nitrogen \( \left(\mathrm{N}_{2}\right) \) gases. Use at least 10 pressure points when plotting the curves; i.e. between 0 and \( P_{i, \max } \), for each gas. You may use the data given in Table Q3.1.
        
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b. Using equation (Q3.2) and equation (Q3.4), derive an analytical expression to solve for the maximum inversion pressure, Pi, max. Using the equation derived, first calculate the Pi, max values and then plot the Joule-Thomson inversion curves for methane (CH4), carbon monoxide (CO) and nitrogen (N2) gases. Use at least 10 pressure points when plotting the curves; i.e. between 0 and Pi, max, for each gas. You may use the data given in Table Q3.1.

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Thermodynamics: An Engineering Approach
Thermodynamics: An Engineering Approach
Yunus A. Çengel, Michael A. Boles 8th Edition
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