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The chemical equation above represents the combustion of glucose, and the table provides the approximate standard absolute entropies, S°, for some substances. Based on the information given, which of these equations can be used to calculate an approximation of S° for H2O(g) ?



Answer :

Because of the falling Zn2+(aq)Zn2+(aq) concentration and shrinking QQ, [Zn2+][Ag+][Ag+]2, the cell potential rises.

Which of the following best describes what the particle diagram can show and why?

The ions spread in solution, which enables the particle diagram to show that entropy rises as NH4NO3(s) dissolves in water. Entropy rises as a result of NH4NO3 dissociation and NH4+ and NO3 ion dispersion in solution.

Which ionization energy is higher, Zn or Zn 2?

The more ionizing particle is Zn2+. Because Zn2+ has two fewer electrons protecting the nucleus than Zn, the electron being taken from it experiences a greater effective nuclear charge.

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One possible equation that can be used to calculate an approximation of S° for H2O(g) is:

S°(H2O(g)) = S°(C6H12O6(s)) + 6S°(O2(g)) - 6S°(CO2(g)) - 6S°(H2O(l))

What is the possible equation?

This equation is based on the principle that the entropy change of a reaction is equal to the sum of the entropies of the products minus the sum of the entropies of the reactants. Therefore, by rearranging the given chemical equation, we can isolate the entropy of H2O(g) on one side and express it in terms of the entropies of the other substances involved in the combustion of glucose.

To use this equation, we need to know the values of S° for C6H12O6(s), O2(g), CO2(g), and H2O(l). For C6H12O6(s), we can assume that it has a similar entropy to other solid organic compounds with similar molecular weights and structures. For example, sucrose (C12H22O11) has an entropy of 228.2 J/mol K, and starch (C6H10O5)n has an entropy of 150 J/mol K per repeating unit. A reasonable estimate for C6H12O6(s) would be somewhere between these values, say 180 J/mol K.

For H2O(l), we can use the fact that the entropy of a substance increases with its phase change from solid to liquid to gas. The table gives the entropy of H2O(s) as 69.9 J/mol K, and we can use the entropy of fusion of water, which is 22.0 J/mol K, to estimate the entropy of H2O(l) as 69.9 + 22.0 = 91.9 J/mol K.

Using these estimates, we can plug in the values into the equation and solve for S°(H2O(g)):

S°(H2O(g)) = 180 + 6(205.0) - 6(213.6) - 6(91.9) S°(H2O(g)) = 180 + 1230 - 1281.6 - 551.4 S°(H2O(g)) = -423 J/mol K

This is an approximation that may have some error due to the uncertainties in the estimates of S° for C6H12O6(s) and H2O(l).

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