Acid-Base Homeostasis Flashcards
pH
-log[H] (no units)
[CO2]
(0.0301 mM/ mm Hg) x PCO2
units of mM OR mmol/L
strong acid
completely dissociated at physiologic pH
HCl -> H+ + Cl-
strong cations
completely dissociated
ex: Na+, K+, Mg2+ and Ca2+
strong anions
completely dissociated
ex: Cl-, SO4(2-)
weak acid
exists in both dissociated and undissociated forms
-> act as buffers
buffer
molecule or molecular system that resists changes in [H+]
acid dissociation constant
Ka = [products]/[reactants]
*[H20] concentration can be ignored because it’s concentration in the body is generally constant
equilibrium expression for bicarbonate buffer
Ka’ = [H+][HCO3-]/[CO2] = 800 x 10^-9M
equilibrium constant for bicarbonate buffer
800 x 10^-9M
800 nM
normal values in arterial blood for H+, HCO3- and CO2 concentrations
[H+] = 40 nM (40 x 10^-9M) [HCO3-] = 24 mM (24 x 10^-3M) [CO2] = 1.2 mM (1.2 x 10^-3M)
*carbonic acid occurs 1:320 to CO2 -> 4 uM
So,
[H+] < [H2CO3] < [CO2] < [HCO3-]
hyperchloremia
bicarbonate anion is replaced by the chloride anion
HCl + HCO3- = CO2 + H2O + Cl-
closed system
retains CO2
large change in pH with each addition of acid
open system
elimination of CO2
small change in pH with each addition of acid
PCO2 isobar
In an open system, dissolved [CO2] remains constant. So the pH-bicarbonate diagram illustrates the relationship that forms a line called the PCO2 isobar
Henderson-Hasselbalch equation
mathematical rearrangement of the equilibrium expression for CO2-bicarbonate
-> generates family of PCO2 isobars by choosing various [HCO3-] for given
pH = 6.1 + log ([HCO3-]/(.0301 x PCO2))
CO2-bicarbonate system
effectively buffers hydrogen ions from non-carbonic acids
-cannot buffer itself