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Using the thermodynamic data provided below, determine the temperature in °C at which the decomposition of solid calcium carbonate to form solid calcium oxide and oxygen becomes spontaneous. Using the thermodynamic data provided below, determine the temperature in °C at which the decomposition of solid calcium carbonate to form solid calcium oxide and oxygen becomes spontaneous.

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For the reaction CuS(s)+ H2(g)  For the reaction CuS(s)+ H<sub>2</sub>(g)   H<sub>2</sub>S(g)+ Cu(s),  \Delta G°<sub>f</sub> (CuS)= -53.6 kJ/mol  \Delta G°<sub>f</sub> (H<sub>2</sub>S)= -33.6 kJ/mol  \Delta H°<sub>f</sub> (CuS)= -53.1 kJ/mol  \Delta H°<sub>f</sub> (H<sub>2</sub>S)= - 20.6 kJ/mol Calculate the value of the equilibrium constant (K<sub>p</sub>)for this reaction at 298 K. H2S(g)+ Cu(s), Δ\Deltaf (CuS)= -53.6 kJ/mol Δ\Deltaf (H2S)= -33.6 kJ/mol Δ\Deltaf (CuS)= -53.1 kJ/mol Δ\Deltaf (H2S)= - 20.6 kJ/mol Calculate the value of the equilibrium constant (Kp)for this reaction at 298 K.

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For the reaction H2O2(g) \to H2O(g)+ 1/2O2(g), Δ\Delta H° = -106 kJ/mol and Δ\Delta S° = 58 J/K·mol at 25°C. Is H2O2(g)stable with respect to dissociation into water vapor and oxygen gas at 25°C?

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Using the thermodynamic data provided below, calculate Ksp for Mg(OH)2(s)at 25°. Using the thermodynamic data provided below, calculate K<sub>sp</sub> for Mg(OH)<sub>2</sub>(s)at 25°.

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For the reaction SbCl5(g)  For the reaction SbCl<sub>5</sub>(g)   SbCl<sub>3</sub>(g)+ Cl<sub>2</sub>(g),  \Delta G°<sub>f</sub> (SbCl<sub>5</sub>)= -334.34 kJ/mol  \Delta G°<sub>f</sub> (SbCl<sub>3</sub>)= -301.25 kJ/mol  \Delta H°<sub>f</sub> (SbCl<sub>5</sub>)= -394.34 kJ/mol  \Delta H°<sub>f</sub> (SbCl<sub>3</sub>)= -313.80 kJ/mol Calculate the value of the equilibrium constant (K<sub>p</sub>)at 800 K and 1 atm pressure. SbCl3(g)+ Cl2(g), Δ\Deltaf (SbCl5)= -334.34 kJ/mol Δ\Deltaf (SbCl3)= -301.25 kJ/mol Δ\Deltaf (SbCl5)= -394.34 kJ/mol Δ\Deltaf (SbCl3)= -313.80 kJ/mol Calculate the value of the equilibrium constant (Kp)at 800 K and 1 atm pressure.

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For a certain reaction, Δ\Delta G° = 87 kJ/mol, Δ\Delta H° = 100 kJ/mol at STP. At what temperature, in K, is the reaction in equilibrium, assuming that Δ\Delta S° and Δ\Delta H° are temperature-independent?

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Arrange the following substances in the order of increasing entropy at 25°C. HF(g) , NaF(s) , SiF4(g) , SiH4(g) , Al(s) Lowest \to highest


A) SiF4(g) < SiH4(g) < NaF(s) < HF(g) < Al(s)
B) HF(g) < Al(s) < NaF(s) < SiF4(g) < SiH4(g)
C) Al(s) < NaF(s) < HF(g) < SiH4(g) < SiF4(g)
D) Al(s) < HF(g) < NaF(s) < SiF4(g) < SiH4(g)
E) NaF(s) < Al(s) < HF(g) < SiF4(g) < SiH4(g)

F) A) and B)
G) B) and C)

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Predict the sign of Δ\Delta S for the reaction O2(g) \to 2O(g).

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Which species will have the lowest absolute entropy at 25°C?


A) C2H5OH(l)
B) C2H2(g)
C) C3H8(g)
D) C3H7OH(l)
E) C2H6(g)

F) A) and E)
G) A) and B)

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How does the entropy change when a molecular solid is dissolved in water?

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HI has a normal boiling point of -35.4°C, and its Δ\Delta Hvap is 21.16 kJ/mol. Calculate the molar entropy of vaporization ( Δ\Delta Svap) .


A) 598 J/K·mol
B) 68.6 J/K·mol
C) 75.2 J/K·mol
D) 0.068 J/K·mol
E) 89.0 J/K·mol

F) A) and D)
G) B) and E)

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Ozone (O3) in the atmosphere can reaction with nitric oxide (NO) : O3(g) + NO(g) \to NO2(g) + O2(g) . Calculate the Δ\Delta G° for this reaction at 25°C. ( Δ\Delta H° = -199 kJ/mol, Δ\Delta S° = -4.1 J/K·mol)


A) 1020 kJ/mol
B) -1.22 ×\times 103 kJ/mol
C) 2.00 ×\times 103 kJ/mol
D) -1.42 ×\times 103 kJ/mol
E) -198 kJ/mol

F) A) and D)
G) A) and C)

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For the reaction 3H2(g)+ N2(g)  For the reaction 3H<sub>2</sub>(g)+ N<sub>2</sub>(g)   2NH<sub>3</sub>(g), K<sub>c</sub> = 9.0 at 350°C. Calculate  \Delta G° at 350°C. 2NH3(g), Kc = 9.0 at 350°C. Calculate Δ\Delta G° at 350°C.

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Hydrogen peroxide (H2O2) decomposes according to the equation H2O2(l) \0H<sub>2</sub>O(l) +<sup>1</sup>/<sub>2</sub>O<sub>2</sub>(g) .CalculateK<sub>p</sub>forthisreactionat25°C.(Δ\to\0 H<sub>2</sub>O(l) + <sup>1</sup>/<sub>2</sub>O<sub>2</sub>(g) .Calculate K<sub>p</sub> for this reaction at 25°C. (\Delta H° = -98.2 kJ/mol, Δ\Delta S° = 70.1 J/K·mol)


A) 1.3 ×\times 10-21
B) 20.9
C) 3.46 ×\times 1017.
D) 7.5 ×\times 1020
E) 8.6 ×\times 104

F) B) and D)
G) B) and E)

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Aluminum forms a layer of aluminum oxide when exposed to air which protects the bulk metal from further corrosion. 4Al(s) + 3O2(g) \to 2Al2O3(s) Using the thermodynamic data provided below, calculate Δ\Delta S° for this reaction.  Aluminum forms a layer of aluminum oxide when exposed to air which protects the bulk metal from further corrosion. 4Al(s) + 3O<sub>2</sub>(g)  \to 2Al<sub>2</sub>O<sub>3</sub>(s)  Using the thermodynamic data provided below, calculate  \Delta S° for this reaction.   A) 182.3 J/K·mol B) 131.5 J/K·mol C) -182.3 J/K·mol D) -626.2 J/K·mol E) -802.9 J/K·mol


A) 182.3 J/K·mol
B) 131.5 J/K·mol
C) -182.3 J/K·mol
D) -626.2 J/K·mol
E) -802.9 J/K·mol

F) B) and D)
G) B) and C)

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Kw for the auto-ionization of water, H2O(l) \to H+(aq) + OH- (aq) , is 1.0 ×\times 10-14. What are the signs (+/-) of Δ\Delta S° and Δ\Delta H° for the reaction at 25°C?


A) ( Δ\Delta S° = (+) and Δ\Delta H° = (+) )
B) ( Δ\Delta S° = (+) and Δ\Delta H° = (-) )
C) ( Δ\Delta S° = (-) and Δ\Delta H° = (+) )
D) ( Δ\Delta S° = (-) and Δ\Delta H° = (-) )

E) A) and B)
F) A) and D)

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Determine the equilibrium constant (Kp) at 25°C for the reaction  Determine the equilibrium constant (K<sub>p</sub>) at 25°C for the reaction   A) 2.9  \times  10<sup>-60</sup> B) 1.0  \times  10<sup>-4</sup> C) 1.2 D) 1.0  \times  10<sup>5</sup> E) 3.4  \times  10<sup>59</sup>


A) 2.9 ×\times 10-60
B) 1.0 ×\times 10-4
C) 1.2
D) 1.0 ×\times 105
E) 3.4 ×\times 1059

F) None of the above
G) A) and D)

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Using the thermodynamic data provided below, calculate Ka for HCN(aq)at 25°. Using the thermodynamic data provided below, calculate K<sub>a</sub> for HCN(aq)at 25°.

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What is the free energy change for the reaction SiO2(s)+ Pb(s) \to PbO2(s)+ Si(s)? Δ\Deltaf (PbO2)= -217 kJ/mol Δ\Deltaf (SiO2)= -856 kJ/mol

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Determine the equilibrium constant Kp at 25°C for the reaction N2(g) + 3H2(g)  Determine the equilibrium constant K<sub>p</sub> at 25°C for the reaction N<sub>2</sub>(g) + 3H<sub>2</sub>(g)    2NH<sub>3</sub>(g)  [ \Delta G°<sub>f</sub> (NH<sub>3</sub>(g) ) = -16.6 kJ/mol]. A) 1.52  \times  10<sup>-6</sup> B) 6.60  \times  10<sup>5</sup> C) 8.28  \times  10<sup>-2</sup> D) 2.60 E) 13.4 2NH3(g) [ Δ\Deltaf (NH3(g) ) = -16.6 kJ/mol].


A) 1.52 ×\times 10-6
B) 6.60 ×\times 105
C) 8.28 ×\times 10-2
D) 2.60
E) 13.4

F) B) and E)
G) All of the above

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