Answer to Question #285691 in General Chemistry for Ahsan

Question #285691

The molar heat capacity of a gas is given in the table below: T(K) 373 29.19 473 29.29 573 29.46 673 29.68 773 29.97 873 30.27 973 30.56 c_{D} (J/mol.K) a) Fit a 2 ^ (nd) order polynomial to the data to find c_{p} as a function of Temperature. Use the Cramer's Rule to solve the equations. Show all steps. b) Find the value of the heat capacity at 625 K using the equation derived in part a.


1
Expert's answer
2022-01-10T14:36:03-0500


1) ΔE=nCvdT\Delta E=nCvdT

n=3

T2=50oC=323,15K

T1=0oC=273.15K

ΔE=nCvdT=3×5×(323.15273.15)=750cal\Delta E=nCvdT=3\times5\times(323.15-273.15)=750 cal


2)

ΔH=nCpdT=n(Cv+R)dT\Delta H=nCpdT=n(Cv+R)dT

ΔH=n(Cv+R)dT=3×(5+2)×(323.15273.15)=1050cal\Delta H=n(Cv+R)dT=3\times(5+2)\times(323.15-273.15)=1050 cal



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