(b) Consider the dissociation of molecular chlorine, with an equilibrium constant K = 0.44, at a certain temperature and a pressure of 1.00 bar, described by the following chemical equilibrium reaction: Cl2(g) = 2 Cl(g), Calculate the following: (i) The dissociation temperature (in Kelvins) of molecular chlorine, given that the standard Gibbs free energy change of the reaction is AG = 19 kJ mol-1. (ii) The degree of dissociation (a) of molecular chlorine (iii) If the equilibrium constant at a higher temperature of 3455 K is K = 3.00, calculate AH, assuming A.He to be constant up to this temperature range. (iv) Calculate A-GⓇ and A.SⓇ at a temperature of 3455 K. (v) Describe the position of equilibrium based on question (iv) above on the value of AGº.

Physical Chemistry
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Author:Ball, David W. (david Warren), BAER, Tomas
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Chapter5: Introduction To Chemical Equilibrium
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Problem 5.49E: 5.49. Consider the following equilibrium: What is the effect on the equilibrium of each of the...
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(b)
Consider the dissociation of molecular chlorine, with an equilibrium constant K =
0.44, at a certain temperature and a pressure of 1.00 bar, described by the
following chemical equilibrium reaction:
Cl2(g) = 2 Cl(g),
Calculate the following:
(i) The dissociation temperature (in Kelvins) of molecular chlorine, given that the
standard Gibbs free energy change of the reaction is AG = 19 kJ mol-1.
(ii) The degree of dissociation (a) of molecular chlorine
(iii) If the equilibrium constant at a higher temperature of 3455 K is K = 3.00, calculate
AH, assuming A.He to be constant up to this temperature range.
(iv) Calculate A-GⓇ and A.SⓇ at a temperature of 3455 K.
(v) Describe the position of equilibrium based on question (iv) above on the value of
AGº.
Transcribed Image Text:(b) Consider the dissociation of molecular chlorine, with an equilibrium constant K = 0.44, at a certain temperature and a pressure of 1.00 bar, described by the following chemical equilibrium reaction: Cl2(g) = 2 Cl(g), Calculate the following: (i) The dissociation temperature (in Kelvins) of molecular chlorine, given that the standard Gibbs free energy change of the reaction is AG = 19 kJ mol-1. (ii) The degree of dissociation (a) of molecular chlorine (iii) If the equilibrium constant at a higher temperature of 3455 K is K = 3.00, calculate AH, assuming A.He to be constant up to this temperature range. (iv) Calculate A-GⓇ and A.SⓇ at a temperature of 3455 K. (v) Describe the position of equilibrium based on question (iv) above on the value of AGº.
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