Lab 6 Thermodynamics
1. Write the chemical equation representing the net ionic equation for the precipitation of AgCl resulting from mixing a solution containing Ag+ with a solution containing Cl-.
2. Write the chemical equation corresponding to the formation of 1 mol of AgCl from its element in their standard states. This is the equation for ∆G°f298 for AgCl. (Refer to your thermochemistry chapter for the topic of formation equations.)
3. How do the two equations (in the two previous questions) differ? Briefly explain the difference in their ∆G° calculation.
4. The value of ∆G°f 298 for Mg2+ is –454.8 kJ/mol. The value of ∆G°f 298 for MgCl2·6H2O is -2114.64 kJ/mol.
a. Use these values as well as other thermodynamic data available on the chart supplied in this lab to calculate the free energy change for the reaction under standard conditions, ∆G°rxn.
b. Calculate the free energy change for the reaction ∆G rxn when equal volumes of 0.20 M Mg2+ and 0.20 M Cl- are mixed.
c. Based on your calculations, predict whether or not a precipitate will form.
Lab 6 Thermodynamics REPORT SHEETS DATA Table 1
Salt/ppt equation Sample equation provided for first entry only |
∆G°rxn (kJ) |
∆Grxn (kJ) (hint: Q ≠ 1) |
Predict whether precipitation will occur |
|
AgCl Ag+(aq) + Cl-(aq) → AgCl(s) |
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AgI |
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Ag2SO4 |
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BaCl2∙2H2O |
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Ba(NO3)2 |
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BaSO4 |
||||
Na2SO4∙10H2O |
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CaCl2 |
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CaSO4∙2H2O |
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PbCl2 |
273K |
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PbCl2 |
298K |
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PbCl2 |
373K |
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Ba(NO3)2 |
273K |
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Ba(NO3)2 |
298K |
|||
Ba(NO3)2 |
373K |
1. Ag+ (aq)+ Cl- (aq) = AgCl (s)
2. Ag (s) + 1/2 Cl2 (g) = AgCl (s)
The complete Born-Haber cycle is as follows: 3. The first equation corresponds to the lattice energy of AgCl and hydration energy of ions only. But the second one is relatied with more parameters (like fusion enthalpy, ionisation energy, electron affinity ) as the conversion comes from the standard state. So, the the difference is lot from thermodynamic aspects.
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