3: Buffers Flashcards

1
Q

formula for the autoionization of water

A

2 H2O <———> H3O+ + OH-

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2
Q

write the equilibrium constant expression, Kw

A

Kw = [H3O+]aq [OH-]aq = 1.0 * (10^-14) at 25 degrees Celsius

[H3O+]aq = [OH-]aq = 1.0 * (10^-7)

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3
Q

formula for pH

A

pH = -log[H3O+]aq

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4
Q

describe the pH scale

A

pH = 7.0 (neutral
pH < 7.0 (acidic)
pH > 7.0 (basic)

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5
Q

formula for pKa

A

pKa = - log (Ka)

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6
Q

formula for acid dissociation constant, Ka

A

Ka = ([conc. of conjugate base][conc. of H+]) / [conc. of reagent weak acid]

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7
Q

formula for pKa

A

pKa = -log Ka

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8
Q

identify the predominant species in the solution when:
- pH of solution < pKa of weak acid
- pH of solution = pKa of weak acid
- pH of solution > pKa of weak acid

A

pH of solution < pKa of weak acid - weak acid (HA)

pH of solution = pKa of weak acid - both HA and A-

pH of solution > pKa of weak acid - conjugate base (A-)

!!! SEE EXAMPLES IN MODULE !!!

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9
Q

in which part of the titration curve does pKa corresponds to

A

inflection point

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10
Q

identify the predominant species in the solution when given the following in a titration curve:
- pH of solution < pH at inflection point
- pH of solution = pH at inflection point
- pH of solution > pH at inflection point

A

pH of solution < pH at inflection point - weak acid (HA)

pH of solution = pH at inflection point - both HA and A-

pH of solution > pH at inflection point - conjugate base (A-)

!!! SEE EXAMPLES IN MODULE !!!

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11
Q

solutions that resist drastic change in pH and useful in mimicking the conditions inside the cell

A

buffers

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12
Q

composition of buffers

A
  • weak acid + salt of its conjugate base
  • weak base + salt of its conjugate acid

(both must be present in appreciable concentrations)

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13
Q

physiological pH range

A

6.4-7.6

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14
Q

ability to resist drastic pH changes

A

buffering action

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15
Q

write the dissociation equation for a buffer made up of weak acid and its conjugate base

A

HA (aq) + H2O (l) <————> A- (aq) + H3O+

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16
Q

write the dissociation equation for a buffer made up of weak base and its conjugate acid

A

B (aq) + H2O (l) <———-> BH+ (aq) + OH- (aq)

17
Q

addition of small amount of strong acid results to:

A

increase in [H3O+] in the solution —- counteracted by a neutralization reaction with the basic component of the buffer system

18
Q

addition of small amount of strong base results to:

A

increase in [OH-] in the solution —- counteracted by a neutralization reaction with the acidic component of the buffer system

19
Q

write the neutralization reaction of a buffer system when a strong base is added to the solution

A

OH- (aq) + HA (aq) ————> A- (aq) + H2O (l)
or
OH- (aq) + BH+ (aq) ————-> B (aq) + H2O (l)

20
Q

give the Henderson-Hasselbach equation

A

pH = pKa + log [A-]/[HA]

21
Q

what happens when pH = pKa (maximum buffering capacity)

A
  • weak acid is exactly half-neutralized
  • equal amounts of weak acid and conjugate base
22
Q

pH range in which the buffer is effectively resisting drastic pH changes or where the buffer’s capacity to resist change is at maximum)

A

buffering region (pKa +- 1)

23
Q

mass of solid reagent formula

A

mass of solid reagent = C * V * f * MM

24
Q

mass of solid reagent formula

A

mass of solid reagent = C * V * f * MM

C- concentration of buffer solution in M
V - volume of buffer solution in L
f - fraction of component in the buffer system
MM - molar mass in g/mol

25
Q

volume of liquid reagent formula

A

volume of reagent = m/p = (C * V * f * MM) / p

p - density in g/ml

26
Q

volume of component formula

A

volume of component = [(Cbuffer * Vbuffer)/Cstock)] * f