Kw = 1.0 x 10^-14 at 25 C or 298 K
Frozen!
Frozen!
Boost!
Boost!
H2O pH is always...
how do you calculate a buffer's pH
pH = pKa
strong acid strong base equivalence point
14 always!!
strong acid-weak base reaction
what is a buffer solution that is resistant to a small pH change, it has to contain a weak acid or base pared with its conjugate salt(Na+, H3O-, etc...) and it creates neutral compounds, keeping pH relatively stable
how to increase/decrease buffering capacity
within 1 pH of its pKa, up or down
HA(aq) + OH- --> A-(aq) + H2O(L) if weak acid is in excess --> a buffer --> Hendeson Hasselbalch equaiton if strong base is in excess, the moles of excess hydroxide ions is used for pH if acid and base are equimolar then the equilibrium concentr
equivalence point straight line up part of graph #miles of titrant = #moles of analyte concentration and volume of titrant is then used to determine concentration of analyte
strong acid-weak base reaction
Frozen!
Frozen!
Boost!
Boost!
14 always!!
weak acid-strong base reaction HA(aq) + OH- --> A-(aq) + H2O(L) if weak acid is in excess --> a buffer --> Hendeson Hasselbalch equaiton if strong base is in excess, the moles of excess hydroxide ions is used for pH if acid and base are equimolar then the equilibrium concentr
equivalence point
Boost!
Boost!
pH = pKa + log [A-]/[HA] ---> acids pOH = pKb + log [BH+]/[B] ---> bases the conjugate salt is on top, and the bottom is either the base or the acid assume there is a limiting and excess reagent (because it will contain either a strong acid or base)
increasing/decreasing concentrations of buffer components, but keeping the ratios constant (if you don't it'll change the buffer capacity for either acid or base respectively)
what is a buffer
in what range are buffers effective
H2O pH is always... 7, could be acid (pH) or base (pOH)
Kw = 1.0 x 10^-14 at 25 C or 298 K
pH = 7 @ 25 C / 298 K
pH = pKa
Incorrect!
Incorrect!
Player 1 wins!

Player 2 wins!
×

End this game?

Splash Image

Duel!