(PROTEIN) WATER MOLECULE AMINO GROUP
(PROTEIN) WATER MOLECULE AMINO GROUP
(PROTEIN) WATER MOLECULE AMINO GROUP
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K a = [H + ] [A – ] / [HA]<br />
Water and Ocular Fluids • 5<br />
where K a is the dissociation constant; [H + ] is the molar hydrogen ion<br />
concentration; [A – ] is the molar anion concentration; and [HA] is the<br />
molar concentration of the undissociated (nonionized) acid. Using the<br />
example of acetic acid, it has been found that the dissociation constant<br />
(K a) for this acid is: 1.74 × 10 –5 . The negative logarithm or pK a of that<br />
value = 4.76. Using the negative logarithm of the K a is convenient to<br />
determine the pH of a solution of this acid.<br />
Now, if you are getting a little bored with this discussion, go open a<br />
bottle of vinegar and sniff it. The characteristic odor is acetate anion<br />
from the acetic acid and the sour taste (take a little taste) is from the<br />
hydrogen ions dissociated in the vinegar. Although the amount dissociated<br />
is only 0.000009 M from the total of 0.5 M present in the vinegar,<br />
it is potent to one’s senses! It is easily realized then that not much is<br />
needed to produce a pH effect in biological systems including the eye.<br />
Let us return to the pK a value for acetic acid (4.76). This value is<br />
equivalent to the pH value of a solution of acetic acid when it is 50%<br />
ionized. Its pH can be changed, but only with difficulty, by adding acid<br />
or base to the weak electrolyte (i.e., the acetic acid/acetate mixture). This<br />
is a desirable property since, by resisting pH changes, the weak electrolyte<br />
acts as a buffer to pH change and does so by ionizing to a greater<br />
extent whenever base enters the solution and by ionizing to a lesser<br />
extent whenever acid enters the solution (Figure 1–5). The capacity of<br />
the buffer is the extent to which it will absorb acid or base and depends<br />
on its concentration in solution. The range of the buffer is the pH limit<br />
(increased or decreased) that will be buffered and this depends on the<br />
pK a of the buffer to act as the mid-range value. The range will extend<br />
approximately 1 pH unit above and below the pK a of the buffer as<br />
shown in Figure 1–6. Buffering is a very useful and necessary property of<br />
all biological fluids both ocular and nonocular.<br />
THE HENDERSON-HASSELBALCH EQUATION<br />
This equation is useful in the determination of pH, pK a, and the relative<br />
concentrations of ionized and nonionized components of a buffer. It is<br />
important in the preparation of buffers to be used in clinical and research<br />
laboratories and in the formulation of drugs and drug vehicles that<br />
require buffers on topical installation of a drug (such as ocular drugs,<br />
which are placed on the corneal surface). The equation is:<br />
pH = pK a + log [salt] / [acid]<br />
where pH is the negative logarithm of the hydrogen ion concentration,<br />
pK a is the negative logarithm of the dissociation constant of the weak<br />
electrolyte, and log [A – ]/[HA] is the logarithm of the ratio of the ionized<br />
anion to the nonionized acid of the weak electrolyte. The derivation of<br />
the equation may be found in a number of contemporary biochemical<br />
texts (Lehninger, Nelson, Cox, 1993). Examples of problems involving<br />
the Henderson-Hasselbalch equation are found at the end of this<br />
chapter.