Calculate the change in pH to 0.01 pH units caused by adding 10. mL of 2.25-M NaOH is added to 670. mL of each of the following solutions.
a) water
pH before mixing = | |
pH after mixing= | |
pH change = |
b) 0.130 M NH41+
pH before mixing = | |
pH after mixing= | |
pH change = |
c) 0.130 M NH3
pH before mixing = | |
pH after mixing= | |
pH change = |
d) a buffer solution that is 0.130 M in each NH41+ and NH3
pH before mixing = | |
pH after mixing= | |
pH change = |
a) molarity of diluted NaOH = 2.25 x 10/680 = 0.033 M
pH before mixing = 14 - (-log(2.25)) = 14.35
pH after mixing = 14 - pOH = 14 - (-log(0.033)) = 12.52
chnnge in pH = 12.52 - 14.35 = -1.83
b) pH before mixing = 14.35
molarity of [NH4+] in total volume = 0.130 x 0.67/(0.68) = 0.13 M
molarity of NaOH in total solution = 2.25 x 0.01/0.68 = 0.033 M
excess [NH4+] = 0.13 - 0.097 = 0.097 M
NH4+ hydrolyzes in water to give H3O+
Ka = 5.55 x 10^-10 = x^2/0.097
x = [H+] = 7.34 x 10^-6
pH = 5.13
pH change = 5.13 - 14.35 = -9.22
c) initial pH = 14.35
initial moles NH4+ = 0.130 x 0.67 = 0.0871 mols
initial moles NH3 = 0.13 x 0.67 = 0.0871 mols
Added moles NaOH = 2.25 x 0.01 = 0.0225 mols
final moles NH4+ = 0.0871 - 0.0225 = 0.0646 mols
final moles NH3 = 0.0871 + 0.0225 = 0.1096 mols
molarity of NH4+ = 0.0646/0.68 = 0.095 M
molarity of NH3 = 0.1096/0.68 = 0.161 M
Using Hendersen-Hasselbalck equation,
pH = pKa + log[base/acid]
pKa = 9.25
pH after mixing = 9.25 + log(0.161/0.095) = 9.48
change in pH = 9.48 - 14.35 = -4.87
Get Answers For Free
Most questions answered within 1 hours.