Question #150545
Use Hess’s law to determine the heat of combustion of 1 mole of frozen propanol, C3H8O(s). Propanol is a liquid under standard conditions. You have to write down and use the appropriate chemical reactions. [Given: ∆Hfo[CO2(g)] = -210 kJ; ∆Hfo[(C3H8O(l)] = -495 kJ; ∆Hfo[H2O(l)] = -315 kJ; ∆Hocrystallisation[(C3H8O(s)] = -95 kJ].
1
Expert's answer
2020-12-17T07:33:37-0500

The process of combustion of frozen propanol can be divided into two smaller processes:

1) melting of frozen propanol to liquid propanol, ΔHmelting=ΔHcrystallization\Delta H_{melting} = -\Delta H_{crystallization} = 95 kJ;


2) combustion of liquid propanol:


C3H8O(l) + 4.5O2(g) \rightarrow 3CO2(g) + 4H2O(l).

According to Hess's law, the enthalpy change of this reaction will be:

ΔH=4ΔHf°H2O(l)+3ΔHf°CO2(g)ΔHf°C3H8O(l)\Delta H = 4\Delta H_f°_{H_2O(l)} + 3\Delta H_f°_{CO_2(g)} - \Delta H_f°_{C_3H_8O(l)}


ΔH=4(315)+3(210)+495=2385\Delta H = 4\cdot (-315)+ 3\cdot (-210) +495 = -2385 kJ.


Finally, we add the enthalpy changes of these two processes to get the enthalpy change for the combustion of frozen propanol:

ΔH=952385=2290\Delta H = 95-2385 = -2290 kJ.



Answer: the heat of combustion of 1 mole of frozen propanol, C3H8O(s) is -2290 kJ.


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