A sample of solid pyrene (C16H10) that weighs 0.5063 g is burned in an excess of oxygen to CO2(g) and H2O() in a constant-volume calorimeter at 25.00 °C. The temperature rise is observed to be 2.130 °C. The heat capacity of the calorimeter and its contents is known to be 9.233×103 J K-1.
(a) Write and balance the chemical equation for the combustion reaction. Use the lowest possible coefficients. Use the pull-down boxes to specify states such as (aq) or (s).
(b) Assuming that H° is approximately equal to E, calculate the standard enthalpy change for the combustion of 1.000 mol of pyrene to CO2(g) and H2O(). kJ mol-1
(c) Calculate the standard enthalpy of formation per mole of pyrene, using the following for the standard enthalpies of formation of CO2(g) and H2O(). Hf° H2O () = -285.83 kJ mol-1 ; Hf° CO2(g) = -393.51 kJ mol-1 kJ mol-1
a) Balanced equation:
2C16H10 (s) + 21O2 (g) --------> 32CO2 (g) + 10H2O (l)
For 1 mol of C16H10:
C16H10 (s) + (21/2)O2 (g) --------> 16CO2 (g) + 5H2O (l)
b)
Heat capacity of calorimeter (C) = 9.233 x 103 J/K
= 9.233 kJ/K
Change in temperature (∆T) = 2.130 K
Heat released = -Heat absorbed by calorimeter
= -C*∆T
= -(9.233 kJ/K)*(2.130 K)
= -19.67 kJ
Molar mass of pyrene = 202.25 g/mol
Moles of pyrene = 0.5063 g/202.25 g/mol =
Moles of pyrene = 0.002503 mol
Change in enthalpy (∆Hreaction) = -19.67 kJ/0.002503 mol
= -7859 kJ/mol
c) Using standard enthalpies of formation and balanced equation for 1 mole:
∆Hreaction = 16∆Hf(CO2) + 5∆Hf(H2O) - ∆Hf(C16H10)
-7859 = 16(-393.51) + 5(-285.83) - ∆Hf(C16H10)
∆Hf(C16H10) = +133.69 kJ/mol
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