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Ionization of Water
Expressed by an Equilibrium constant
Keq= products / reactants = [H-] [OH-]/[H2O]
In pure water at 25 C the concentration is 55.5 M
Ion Product of Water
By substituting 55.5 M in the eq constant you get
Keq= [H-][OH-]/[55.5]
Kw= (55.5)(Keq)= [H][OH]
In pure water Keq= 1.8×10^-16
Neutral pH
Exactly equal concentrations of H and OH-
Ex: Pure Water
pH Scale
Designates the H and OH- concentrations
pH is based on the ion product of water
pH= log [1/H] or -log[H]
pH greater than 7
Alkaline or basic
Concentration of OH is greater than the concentration of H
pH less than 7
Acidic
Concentration of H is greater than that of OH-
Acidosis
pH of blood plasma below the normal value of 7.4
Common in sever unregulated diabetes
Life threatening
Alkalosis
pH of blood plasma is above the normal value of 7.4
This is found in alcohol abusers
Life threatening
Dissociation Constants
Weak acids and bases have characteristic acid dissociation constants
Conjugate acid and base pair are proton donor and its corresponding proton acceptor
The stronger the acid, the greater its tendency to lose its proton
Ionization Constants
Tendency for any acid HA to lose a proton and form its conjugate base A- is defined as the Keq or Ka
Stronger Acids have larger ionization constants
pKa
Analogous to pH and is defined as the log1/Ka or -logKa
The stronger the tendency to dissociate a proton (strong acid) the lower the pKa is
This can be determined experimentally
Titration Curves
Reveal the pKa of weak acids
A plot pf pH against the amount of NaOH added
Acetic Acid Equilibrium Constants
There are 2 equilibrium present one of water and its ions and one of acetic acid and its conjugate base
Titration Curve of Acetic Acid
At the midpoint, the pH of the equimolar solution is at the pKa of acetic acid
The amount of acetic acid and its conjugate base in solution are the same, this is also the same as the pH of acetic acid
The buffering region is where the acid and its conjugate base acts as a buffer
Buffers and Buffering Systems
Mixture of weak acid and their conjugate base
Aqueous systems that tend to resist change in pH when small amounts of acid or base are added
Buffering systems consist of a weak acid and its conjugate base
Henderson Hasselbalch Equation
Relates pH, pKa and buffer concentration
This describes the shape of the titration curve of a very weak acid
pH= pKa + log [A]/[HA]
Bicarbonate Buffer System
Acts in the blood plasma
H2CO3 → H+ and HCO3-
K= [H+][HCO3-]/[H2CO3]
H2CO3 acts as a proton donor and HCO3- acts as a proton acceptor
pH of a Bicarbonate Buffer System exposed to a gas phase
Depends on the concentration of HCO3-
The partial pressure of CO2 (pCO2) = the concentration of CO2 in the gas phase
Buffer system is effective near pH of 7.4
Bicarbonate Buffer System and Three Reversible Equilibria
The rate of respiration (controlled by the brain stem) can quickly adjust these equilibria to keep the blood pH nearly constant
Hyperventilation raises the pH of blood
Carbonic Acid
CO2 +H2O → H2CO3
K=[H2CO3]/ [CO2][H2O]
CO2 dissolved in an aq solution is in equilibrium with CO2 gas and has an K as well
Equilibrium Constant for the Hydration of CO2
The rapid equilibrium of aqueous CO2 dissolved in blood forms additional H2CO3 for buffering
CO2 + H2O → H2CO3
K = [H2CO3]/[[CO2]
Phosphate Buffer System
The phosphate buffer system acts in the cytoplasm of all cells
H2PO4- → H+ and HPO4 2-
H2PO4- acts as a proton donor and HPO4 2- acts as a proton acceptor
Buffer System is maximally effective at a pH close to its pKa of 6.86 and works over the range of pH of 5.9 and 7.9