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Given the values of Δ H ∘ rxn , Δ S ∘ rxn , and T below, determine Δ S univ(J/K) (for each part )
. A)ΔH∘rxn= 121 kJ , ΔS∘rxn=− 248 J/K , T= 297 K ,
B)ΔH∘rxn=− 121 kJ , ΔS∘rxn= 248 J/K , T= 297 K
C)ΔH∘rxn=− 121 kJ , ΔS∘rxn=− 248 J/K , T= 297K.
D)ΔH∘rxn=− 121 kJ , ΔS∘rxn=− 248 J/K , T= 546 K
Solution:
(A) ΔH∘rxn= 121 kJ, ΔS∘rxn= − 248 J/K and T= 297 K
Entropy change of surrounding
Ssr = 407.41 J/K
Therefore, entropy change of the universe
Sun = Ssr + ΔSrx
Sun = 401.41 J/K + (− 248 J/K)
Sun = 159.41 J/K
(B) ΔH∘rxn= - 121 kJ, ΔS∘rxn= 248 J/K and T= 297 K
Entropy change of surrounding
Ssr = - 407.41 J/K
Therefore, entropy change of the universe
Sun = Ssr + ΔSrx
Sun = - 401.41 J/K + ( 248 J/K)
Sun = - 159.41 J/K
(C) ΔH∘rxn= - 121 kJ, ΔS∘rxn= − 248 J/K and T = 297 K
Entropy change of surrounding
Ssr = - 407.41 J/K
Therefore, entropy change of the universe
Sun = Ssr + ΔSrx
Sun = - 401.41 J/K + (− 248 J/K)
Sun = - 649.41 J/K
(D) ΔH∘rxn= - 121 kJ, ΔS∘rxn= − 248 J/K and T= 546 K
Entropy change of surrounding
Ssr = -221.612 J/K
Therefore, entropy change of the universe
Sun = Ssr + ΔSrx
Sun = -221.612 J/K + (− 248 J/K)
Sun = -469.612 J/K