Unit 8 - Acids and Bases Flashcards
Weak acid/base
Only partially ionized in solution. The majority still exists in the form of the original weak acid/base particles, not in the form of ions
*don’t split the ions up in the net ionic equation
Bronsted Lowry model
An acid is a proton (H+ ion) donor and a base is a proton (H+ ion) acceptor
Autoionization of water
Dissociation of H2O into H+ and OH-
Water autoionizes with an equilibrium constant Kw
Kw = [H3O+][OH-] = 1.0 x 10^-14 at 25 C
pKw = pH + pOH = 14.0 at 25 C
*both these values are temperature dependent
In pure water, [H3O+] = [OH-] = 1.0 x 10^-7 and pH = pOH = 7.0 → neutral solution
This process is endothermic because bonds are being broken which requires energy.
What happens to the values of Kw, pKw, and pH of water as temperature increases?
Because the autoionization of water is an endothermic process, as temperature increases, equilibrium shifts right permanently. This increases the value of Kw (by favoring the products side), making it greater than 1.0 x 10-14 at higher temperatures. pKw is inversely proportional, so its value will decrease, making it smaller than 14.0 at higher temperatures.
The pH of pure water is 7.0 when the temperature is 25 C. At temperatures higher than 25 C, the pH is less than 7.0. At temperatures lower than 25 C, the pH is greater than 7.0. However, pure water is always neutral, with pH = pOH and [H3O+] = [OH-]
SUMMARY: Kw increases, pKw decreases, pH decreases
Strong acid/base
Completely 100% ionizes in water. No original acid/base remains in solution.
The reaction goes to completion, they will never reach equilibrium with their conjugates - no tendency for reverse reaction to occur (use → instead of ⇌)
The initial concentration of the strong acid/base is equal to the final concentrations of the ions.
Percent ionization
Percent ionization = [ions] / ( [ions] + [leftover acid/base]) = [ions] / [original acid/base]
EX: HF (aq) + H2O (l) → F+ (aq) + H3O+ (aq)
Percent ionization = [F+]/ ([leftover HF] + [F+])
Percent ionization = [F+]/ [original HF]
If there is no leftover acid/base and only ions in solution, there is 100% ionization
How can you tell which acid is the stronger acid?
The larger the Ka value or the smaller the pKa value, the stronger the acid
The greater the percent ionization value, the stronger the acid
The lower the pH, the stronger the acid (higher pH means stronger base)
Fewer moles of strong acid/base are needed to the produce the same [H3O+] or [OH-] as a weak acid/base, which only partially ionize
Weak acids resist changes in pH more effectively than strong acids because so many molecules of weak acid are not dissociated in solution (that’s why weak acids make up a buffer solution)
The higher the electronegativity and the smaller the size of an anion (X) in an oxoacid, the lower the strength of the O-H bond (because O-X bond is stronger). Thus the stronger the acid (because H+ will more easily dissociate)
Define a buffer
A solution that resists changes in pH when a small amount of strong acid or strong base is added
Consists of a weak acid and its conjugate base or a weak base and its conjugate acid
EX: 1 M HNO2 and 1 M NaNO2
Buffers are effective when the required pH of the solution is approximately equal to the pKa of the weak acid.
How do you determine the pH of a buffer solution given the concentrations of the buffer components?
pH = pKa + log ([base]/[acid])
If [base] = [acid], so they are in the buffer in equal proportions, pH = pKa
If [base] > [acid], so there is a greater proportion of base, pH > pKa
If [base] < [acid], so there is a greater proportion of acid, pH < pKa
Diluting a buffer solution with distilled water does not change the pH because the concentration of each buffer component (weak acid and conjugate base) will decrease, keeping the ratio the same and therefore the pH of the solution as well
Describe two ways to prepare a buffer solution.
- Mix two solutions together, one that contains a weak acid (HA) and another that contains the conjugate base (A-).
- Start with a solution that contains a weak acid (HA) and add a strong base until half of the weak acid has been neutralized. You don’t want to convert all the HA into A- because that would no longer be a buffer.
Polyprotic acids
Polyprotic acids give up their first proton more easily than future protons. This is because after the first proton dissociates, there are a bunch of extra protons in solution → equilibrium shifts left to where there is no protons → reduces dissociation and weakens the acid
Concentration of each succeeding acid also decreases – [H2PO4 2-] > [HPO4-] > [PO4 3-]
The titration of a polyprotic acid has an equivalence point corresponding to the removal of each H+ ion (EX: H2SO4 has 2 equivalence points)
First dissociation: H2SO4 (aq) + OH- (aq) ⇌ HSO4 - (aq) + H2O (l)
After this equivalence point, the major species present in solution are [HSO4-] and [SO4 2-]. H2SO4 has been completely consumed.
Second dissociation: HSO4- (aq) + OH- (aq) ⇌ SO4 2- (aq) + H2O (l)
After this equivalence point, the major species present in solution is [SO4 2-]. HSO4- has been completely consumed.
Equivalence point
EX: HA + NaOH ⇌ H2O + A-
Equivalence point = just enough titrant has been added to react with all the analyte
Initial # of moles for both the titrant (known acid/base) and analyte (unknown acid/base) are equal. The reaction goes to completion, meaning both are fully consumed until none is left
The major species present in solution (besides water) are Na+ and A- (HA and OH- have fully reacted)
This point is invisible, based on stoichiometric calculation
Titration curve
Vertical line = equivalence point
Horizontal line where the curve levels out = buffer zone.
The center of the buffer zone line is the half equivalence point, where pH = pKa. You can find the pKa of the analyte acid by identifying the pH at this point – make sure it’s at half the volume of the equivalence point.
To the left of the center, [HA] > [A-] and pH < pKa. To the right of the center, [HA] < [A-] and pH > pKa
Titrant
Standard solution of known concentration used in titration
Analyte
Solution of unknown concentration used in titration