Asked by Anonymous
                What is the pH of a 1.0 M H2SO3 solution?
(K1 = 1.2 x 10-2
, and K2 = 6.6 x 10-8
            
        (K1 = 1.2 x 10-2
, and K2 = 6.6 x 10-8
Answers
                    Answered by
            DrBob222   
            
    The majority of the H+ ions come from the first ionization (k1) and we can ignore k2.
............H2SO3 ==> H^+ + HSO3^-
I.............1 M ..............0..........0
C.............-x.................x..........x
E..............1-x...............x..........x
k2 = 0.012 = (H^+)(HSO3^-)/(H2SO3).
Plus the E line into the k2 expression and solve for (H^+), then convert to pH where pH = -log(H^+)
Post your work if you get stuck. Note that k2 is about 10^6 times weaker than k1; therefore, for every one HSO3^- that ionizes to affect the pH you have 1,000,000 H2SO3 molecules ionizing to affect the pH. That's why we can ignore the contribution of k2. Note, also, that the equation obtained when you substitute the E line is a quadratic and it will be necessary to solve the quadratic equation; i.e., you may not ignore the x in 1-x.
    
............H2SO3 ==> H^+ + HSO3^-
I.............1 M ..............0..........0
C.............-x.................x..........x
E..............1-x...............x..........x
k2 = 0.012 = (H^+)(HSO3^-)/(H2SO3).
Plus the E line into the k2 expression and solve for (H^+), then convert to pH where pH = -log(H^+)
Post your work if you get stuck. Note that k2 is about 10^6 times weaker than k1; therefore, for every one HSO3^- that ionizes to affect the pH you have 1,000,000 H2SO3 molecules ionizing to affect the pH. That's why we can ignore the contribution of k2. Note, also, that the equation obtained when you substitute the E line is a quadratic and it will be necessary to solve the quadratic equation; i.e., you may not ignore the x in 1-x.
                                                    There are no AI answers yet. The ability to request AI answers is coming soon!
                                            
                Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.