A 130.0 −mL buffer solution is 0.110 M in NH3 and 0.130 M in NH4Br.
If the same volume of the buffer were 0.265 M in NH3 and 0.390 M in NH4Br, what mass of HCl could be handled before the pH fell below 9.00?
pH = 9, so pOH = 14-9 = 5
this means
intial pOH, from henderson hasselbach equation;
pOH = pKb + log(NH4+/NH3)
pOH initial = 4.75 + log(0.13/0.11)
pOH initial = 4.8225
we need to drop below 9, i.e. above of 5
so
when we add:
mass of Hcl --> mmol of HCl
when we add HCl we increase NH4+ since we neutralize NH3 base
NH4+ + H+ = 0.13*130 + x
NH3 + OH+ = 0.11*130- x
pOH required= 4.75 + log((16.9+ x)/( 14.3- x))
5 = 4.75 + log((16.9+ x)/( 14.3- x))
(16.9+ x)/( 14.3- x) = 10^(5-4.75) = 1.7782
1.7782(14.3-x) = 16.9+x
1.7782(14.3) - 1.7782x = 16.9 + x
1.7782(14.3) - 16.9 = (1+1.7782)*x
8.52826 = 2.7782x
x = 8.52826/2.7782 = 3.0697 mmol
mass = mmol*MW = 3.0697*36.5 = 112.0440 mg of HCl required or 0.112 g of HCl
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