The hemoglobin in blood establishes an equilibrium with oxygen gas very quickly. The equilibrium can be represented as heme + O 2 ⇌ heme ⋅ O 2 where “heme” stands for hemoglobin and “ heme O 2 ” stands for the hemoglobin-oxygen complex. The value for the equilibrium constant for this reaction is about 9.2 × 10 18 . Carbon monoxide also binds with hemoglobin by the following reaction: heme + CO ⇌ heme ⋅ CO This reaction has an equilibrium constant of 2.3 × 10 23 . Which reaction’s equilibrium lies farther toward products? Does your answer justify the toxicity of CO ?
The hemoglobin in blood establishes an equilibrium with oxygen gas very quickly. The equilibrium can be represented as heme + O 2 ⇌ heme ⋅ O 2 where “heme” stands for hemoglobin and “ heme O 2 ” stands for the hemoglobin-oxygen complex. The value for the equilibrium constant for this reaction is about 9.2 × 10 18 . Carbon monoxide also binds with hemoglobin by the following reaction: heme + CO ⇌ heme ⋅ CO This reaction has an equilibrium constant of 2.3 × 10 23 . Which reaction’s equilibrium lies farther toward products? Does your answer justify the toxicity of CO ?
Solution Summary: The author explains that the equilibrium of hemoglobin with carbon monoxide lies farther towards the products. The value of equilibrium constant favours the product formation.
The hemoglobin in blood establishes an equilibrium with oxygen gas very quickly. The equilibrium can be represented as
heme
+
O
2
⇌
heme
⋅
O
2
where “heme” stands for hemoglobin and “
heme
O
2
” stands for the hemoglobin-oxygen complex. The value for the equilibrium constant for this reaction is about
9.2
×
10
18
. Carbon monoxide also binds with hemoglobin by the following reaction:
heme
+
CO
⇌
heme
⋅
CO
This reaction has an equilibrium constant of
2.3
×
10
23
. Which reaction’s equilibrium lies farther toward products? Does your answer justify the toxicity of
CO
?
a. The change in the Gibbs energy of a certain constant pressure process is found to fit the expression:
AG-85.1 J mol −1 +36.5 J mol ¹K-1 × T
A. Calculate the value of AS for the process.
B. Next, use the Gibbs-Helmholtz equation:
(a(AG/T))
ΔΗ
-
T2
to calculate the value of AH for the process.
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