Page 27 - Color Atlas of Biochemistry
P. 27
18 Basics
Equilibriums redox potential of a system is, the higher the
chemical potential of the transferred elec-
trons. To describe reactions between two re-
A. Group transfer reactions
dox systems, ∆Ε—the difference between the
Every chemical reaction reaches after a time a two systems’ redox potentials—is usually
state of equilibrium in which the forward and used instead of ∆G. ∆Gand ∆Ehavea simple
back reactions proceed at the same speed. The relationship, but opposite signs (below). A
law of mass action describes the concentra- redox reaction proceeds spontaneously
tions of the educts (A, B) and products (C, D) in when ∆E>0, i. e. ∆G<0.
equilibrium. The equilibrium constant K is di- Theright side of theillustration shows the
0
rectly related to ∆G ,the change in free way in which the redox potential E is depen-
enthalpy G involved in the reaction (see dent on the composition (the proportion of
0
p.16) under standard conditions (∆G =–R the reduced form as a %) in two biochemically
T ln K). For any given concentrations, the important redox systems (pyruvate/lactate
+
+
lower equation applies. At ∆G< 0, the reac- and NAD /NADH+H ;see pp. 98, 104).In the
tion proceeds spontaneously for as long as it standard state (both systems reduced to 50%),
+
takes for equilibrium to be reached (i. e., until electron transfer from lactate to NAD is not
∆G=0). At ∆G>0, a spontaneous reaction is possible, because ∆Eis negative (∆E= –0.13 V,
no longer possible (endergonic case; see red arrow). By contrast, transfer can proceed
p.16). In biochemistry, ∆G is usually related successfully if the pyruvate/lactate system is
+
to pH 7, andthisisindicated by the“prime” reduced to 98% and NAD /NADH is 98% oxi-
0
symbol (∆G or ∆G ). dized (green arrow, ∆E=+0.08 V).
As examples, we can look at two group
transfer reactions (on the right). In ATP (see
p.122), the terminal phosphate residue is at a C. Acid–base reactions
high chemical potential. Its transfer to water Pairs of conjugated acids and bases are always
(reaction a, below) is therefore strongly exer- involved in proton exchange reactions (see
gonic. The equilibrium of the reaction p. 30). The dissociation state of an acid–base
+
(∆G = 0; see p.122) is only reached when pair depends on the H concentration. Usu-
more than 99.9% of the originally available ally, it is not this concentration itself that is
ATP has been hydrolyzed. ATP and similar expressed, but its negative decadic logarithm,
compounds have a high group transfer the pH value. The connection between the pH
potential for phosphate residues. Quantita- value and the dissociation state is described
tively, thisis expressedasthe 'Gofhydrolysis by the Henderson–Hasselbalch equation (be-
0
–1
(∆G = –32 kJ mol ; see p.122). low). As a measure of the proton transfer
In contrast, the endergonic transfer of am- potential of an acid–base pair, its pK a value
monia (NH 3 ) to glutamate (Glu, reaction b, is used—the negative logarithm of the acid
0
–1
∆G =+14 kJ mol ) reaches equilibrium so constant K a (where “a” stands for acid).
quickly that only minimal amounts of the The stronger an acid is, the lower its pK a
product glutamine (Gln) can be formed in value. The acid of the pair with the lower pK a
this way. The synthesis of glutamine from value (the stronger acid—in this case acetic
these preliminary stages is only possible acid, CH 3 COOH) can protonate (green arrow)
through energetic coupling (see pp.16, 124). the base of the pair with the higher pK a (in
this case NH 3 ), while ammonium acetate
+
–
(NH 4 and CH 3 COO )only forms very little
B. Redox reactions
CH 3 COOH and NH 3 .
The course of electron transfer reactions (re-
dox reactions, see p.14) also follows the law of
mass action. For a single redox system (see
p. 32), the Nernst equation applies (top). The
electron transfer potential of a redox system
(i. e., its tendency to give off or take up elec-
trons) is given by its redox potential E (in
0
0
standard conditions, E or E ). The lower the
Koolman, Color Atlas of Biochemistry, 2nd edition © 2005 Thieme
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