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NOTES for the extra ΔH Q's for Advanced Level Chemistry
Enthalpy Calculation Revision Question Answers
Associated LINKS
Thermodynamics Part 1: Thermochemistry - Calorimetry experiments - Enthalpies of reaction, formation, combustion and bond dissociation are explained with exemplar calculations * EMAIL
Original set of ∆H enthalpy of combustion/formation calculation questions to go with these answers
GCSE/IGCSE notes on Energy Changes - exothermic/endothermic reaction changes
See also fully worked out examples from calorimeter data and using Hess's Law cycles to solve problems
I DO MY BEST TO CHECK MY CALCULATIONS, as you yourself should do, BUT I AM HUMAN! AND IF YOU THINK THERE IS A 'TYPO' or CALCULATION ERROR PLEASE EMAIL ME ASAP TO SORT IT OUT!
Answers to Questions 1 and 2
Q1(c)(ii) Apart from the fact
that bond enthalpy values are typical/average values in a
variety of similar molecules, the bigger source of error is that
the calculation in (c) does NOT take into account the enthalpy
of vaporisation of water. Extra energy would be released from
the condensation of water, giving a more exothermic value ie
closer to -1560 kJmol-1. NOTE: Since the enthalpy of vapourisation of water is 40.7 kJmol-1, 3 x 40.7 kJ would be released when the water condenses, giving an enthalpy of combustion of -1442 -(3 x 40.7) = -1564 kJmol-1, which is very close to the standard value. See Questions 3, 4 and 8 for examples of comparing standard enthalpy of reaction values with those calculated from bond enthalpies. |
Original set of Questions * Thermochemistry and Enthalpy Notes
Answers to Questions 3 and 4
Q3(c) to apply a 'correction'
to your answer to Q3(b) you need to allow for the endothermic
vapourisation of 1 mole of cyclohexane and the exothermic
condensation of 6 moles of water, therefore ... ΔHcomb(corrected) = ΔHcomb(via bond enthalpies) + ΔHvap(cyclohexane) - 6 x ΔHvap(water) ΔHcomb(corrected) = -3720 + 30.0 - 6 x 40.7 = -3934.2 kJmol-1 (d) Calculation (a) gave a value of -3915.6 kJmol-1 for the standard enthalpy of combustion of cyclohexane (298K/1atm).
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Original set of Questions * Thermochemistry and Enthalpy Notes
Q4(c)
ΔHcomb(corrected)
= ΔHcomb(via bond enthalpies)
+ ΔHvap(ethanoic
acid)
- 2 x ΔHvap(water) ΔHcomb(corrected) = -932 +51.6 - 2 x 40.7 = -3934.2 kJmol-1 = -961.8 kJmol-1 (d) Unlike in Q3, the corrected bond energy enthalpy value does not give a more accurate one, than that based solely on the bond enthalpies of gaseous species. In fact, applying the correction, actually makes the value even further from the standard enthalpy change calculated in (a) I'm not sure why these bond enthalpy calculations are so 'inaccurate' (~7% and ~11%), but there is some uncertainty in the bond energies eg I could not find C-O and C=O bond energies for a carboxylic acid and this easily make a significant difference. |
Original set of Questions * Thermochemistry and Enthalpy Notes
Answers to Questions 5 to 7
Original set of Questions * Thermochemistry and Enthalpy Notes
Answers to Question 8
Q8(a)
ΔHθreaction,298K =
∑ΔHθf,298(products)
- ∑ΔHθf,298(reactants) C2H6(g) + I2(s) ==> C2H5I(l) + HI(g) ΔHθreaction,298K = {ΔHθf,298(iodoethane) + ΔHθf,298(hydrogen iodide)} - (ΔHθf,298(ethane) ΔHθreaction,298K = -39.1 +25.9 +84.7 = +71.5 kJmol-1 (b) Endothermic changes
Exothermic changes
Overall enthalpy change ΔHreaction = +626 -559 = +67 kJmol-1 (c) The two values are reasonably close with an error of 4.5kJ in (b) compared to the standard enthalpy of reaction value. NOTE: The error of ~6% is quite significant BUT if any of the bond energy values are out by a few kJ, then an error of that magnitude readily results. |
Original set of Questions * Thermochemistry and Enthalpy Notes
Answers to Question 9
Q9
Calculating the enthalpy of formation of
propane from bond energy data and ∆Hsub(carbon) Don't forget to change the positive signs for bond enthalpies of dissociation into negative values of bond formation. |
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3C(s)
+ 4H2(g)
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ΔHsub(C(s)) + 4 x ΔHbond diss(H2(g)) = (3 x 715) + (4 x 436) = 2145 + 1744 = +3889 kJ |
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2 x ΔHbond form(C-C(g)) + 8 x ΔHbond form(C-H(g)) (2 x -348) + (8 x -412) = = -696 - 3296 = -3992 kJ |
3C(g) + 8H(g) | |||
∆Hform(C3H8) = +3889 + (-3992) = -103 kJ mol-1 (data book value -104 kJ mol-1) |
Original set of Questions * Thermochemistry and Enthalpy Notes
See also fully worked out examples from calorimeter data and using Hess's Law cycles to solve problems
I DO MY BEST TO CHECK MY CALCULATIONS, as you yourself should do, BUT I AM HUMAN! AND IF YOU THINK THERE IS A 'TYPO' or CALCULATION ERROR PLEASE EMAIL ME ASAP TO SORT IT OUT!
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