Percentage ionization of water at a certain temperature is 3.6×10^-7 . Calculate Kw and ph
Answers
Answered by
30
Hii dear,
Given -
Actual ionization of water at certain temperature = Percentage ionisation/100 = 3.6×10^-7 /100 = 3.6×10^-9
Solution=
Ionization of water occurs as follows
2H20 ----> OH- + H3O+
Initial moles 1 0 0
At Equilibrium 1-3.6×10^-9 3.6×10^-9 (for both)
Now
Kw = [OH-][H30+]
Kw = 3.6×10^-9 × 3.6×10^-9
Kw = 12.96 × 10^-18
And
pH = log[H30+]
pH = log 3.6×10^-9
pH = 8.4
Hope that solved your doubt.
Given -
Actual ionization of water at certain temperature = Percentage ionisation/100 = 3.6×10^-7 /100 = 3.6×10^-9
Solution=
Ionization of water occurs as follows
2H20 ----> OH- + H3O+
Initial moles 1 0 0
At Equilibrium 1-3.6×10^-9 3.6×10^-9 (for both)
Now
Kw = [OH-][H30+]
Kw = 3.6×10^-9 × 3.6×10^-9
Kw = 12.96 × 10^-18
And
pH = log[H30+]
pH = log 3.6×10^-9
pH = 8.4
Hope that solved your doubt.
Answered by
7
Explanation:
Dear Student,
Suppose volume of water = 1 L
Density of water = 1 g/ml
So, mass of 1 L = 1000 g
Number of moles of water = 1000/18 = 55.5 moles
So, number of moles present = 55.5 mol/L
The ionization of water is:
H2O ---> H+ + OH-
So, [H+] = [OH-]
Percent ionization = ([H+]/[H2O])×100
3.6×10^−7=([H+]/55.5)×100
[H+] = 199.8×10^−9 = 2×10^−7 M
[OH-] = [H+] = 2*10^-7 M
Kw = [H+][OH-] = (2*10^-7)^2 = 4*10^-14
pH = -log[H+] = -log(2*10^-7) =7– log 2
= 7– 0.3010 = 6.6990
pH = 6.6990
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