Question

In: Chemistry

Sulfurous acid (H2SO3) has Ka1 = 1.500 × 10-2 and Ka2 = 1.000 × 10-7. Consider...

Sulfurous acid (H2SO3) has Ka1 = 1.500 × 10-2 and Ka2 = 1.000 × 10-7. Consider the titration of 60.0 mL of 1 M sulfurous acid by 1 M NaOH and answer the following questions.

What is the maximum number of protons that can sulfurous acid ionize (per molecule)?

b) Calculate the pH after the following total volumes of NaOH have been added. (Correct to 2 decimal places.)   No marks will be given if the number of decimal places is wrong.

i. 0.0 mL of NaOH  

ii. 30.0 mL of NaOH  

iii. 60.0 mL of NaOH  

iv. 90.0 mL of NaOH

v. 120.0 mL of NaOH

vi. 130.0 mL of NaOH

Solutions

Expert Solution

Sulfurous acid (H2SO3) has Ka1 = 1.500 × 10-2 and Ka2 = 1.000 × 10-7.

the titration of 60.0 mL of 1 M sulfurous acid by 1 M NaOH and answer the following questions.

What is the maximum number of protons that can sulfurous acid ionize (per molecule)?

it is a Diprotic acid, as it have acid dissociation constants, thus it may give 2 no. of protons per molecule), There are two -equivalence points in this titration.

b) Calculate the pH after the following total volumes of NaOH have been added. (Correct to 2 decimal places.)   No marks will be given if the number of decimal places is wrong.

i. 0.0 mL of NaOH  

we can neglect pKa2 initially ,

pH :  

[H+] = (1.500 × 10-2 * 1.0 ) ^0.5 = 0.1225 M

pH = -log [H+] = 0.91

ii. 30.0 mL of NaOH  

At this point solution behaves as buffer system :'

pH = pKa1 + log([HSO3-] /[H2SO3])

pKa1 = -log(ka1)

1M NaOH is used it is half ponit of 1st equivalence ponit , thus [HSO3-] = [H2SO3]

pH = pKa1 = 1.82

iii. 60.0 mL of NaOH  

it marks 1st equivalence point , at this point [HSO3-] is only species in solution,

it will have 2 equivilibriums ,

HSO3- (aq) <===> H+ (aq) + SO32- (aq)

HSO3- (aq)+ H2O (l) <===> OH- (aq) + H2SO3 (aq)

thus pH = 1/2 ( pKa1 + pKa2) = 1/2 ( 1.82 + 7.00) = 4.41

iv. 90.0 mL of NaOH :

At this point solution behaves as buffer system :'

pH = pKa2 + log( [SO32- ] / [HSO3-] )

pKa2 = -log(ka2)

1M NaOH is used it is half ponit of 1st equivalence ponit , thus [HSO3-] = [SO32- ]

pH = pKa2 = 7.00

v. 120.0 mL of NaOH :

2 equivalene point ,

at this point [SO32-] is only species in solution,

it will have equivilibriums ,

SO32- (aq)+ H2O (l) <===> OH- (aq) + HSO3- (aq)

pKb = 14 - pKa2 = 7

[SO32-] = 1M * 60 mL / ( 60 mL + 120 mL) = 0.333 M

[OH-] = (1.00 × 10-7 * 0.333 ) ^0.5 = 1.826*10-4 M

pH = 14 - pOH = 10.26

vi. 130.0 mL of NaOH

now NaOH decides pH ,

[OH-] = 10 ml* 1M / 190 mL = 0.05263 M

pH = 14 - pOH = 12.72


Related Solutions

Sulfurous acid, H2SO3, is a diprotic acid with Ka1= 1.3*10^-2 and Ka2= 6.3*10^-8. What is the...
Sulfurous acid, H2SO3, is a diprotic acid with Ka1= 1.3*10^-2 and Ka2= 6.3*10^-8. What is the pH of 0.200M solution of the sulfurous acid? What is the concentration of the sulfite ion, SO3^2-, in the solution? What is the percent ionization of H2SO3? Please include a brief explanation of your reasoning if you can; I'd really like to understand this. Thank you!
Part A. Calculate the pH in 0.025 M H2SO3 (Ka1 =1.5 x 10^-2, Ka2 = 6.3...
Part A. Calculate the pH in 0.025 M H2SO3 (Ka1 =1.5 x 10^-2, Ka2 = 6.3 x 10 ^-8). Part B. Calculate the concentration of H2SO3, HSO3^- , SO3^2-, H3O^+, OH^- in 0.025 M H2SO3.
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 2.40× 10–4 and Ka2 =...
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 2.40× 10–4 and Ka2 = 2.70× 10–12. Calculate the pH and molar concentrations of H2A, HA–, and A2– at equilibrium for each of the solutions below. .185M solution of NaHA .185M solution of Na2A
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 1.63× 10–4 and Ka2 =...
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 1.63× 10–4 and Ka2 = 4.71× 10–11. Calculate the pH and molar concentrations of H2A, HA–, and A2– at equilibrium for each of the solutions below. (a) a 0.184 M solution of H2A (b) a 0.184 M solution of NaHA (c) a 0.184 M solution of Na2A
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 3.66× 10–4 and Ka2 =...
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 3.66× 10–4 and Ka2 = 4.99× 10–12. Calculate the pH and molar concentrations of H2A, HA–, and A2– at equilibrium for each of the solutions below. (a) a 0.121 M solution of H2A pH = ? [H2A]=? [HA-]=? [A2-]=? (b) a 0.121 M solution of NaHA pH = ? [H2A]=? [HA-]=? [A2-]=? (c) a 0.121 M solution of Na2A pH = ? [H2A]=? [HA-]=? [A2-]=?
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 3.94× 10–4 and Ka2 =...
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 3.94× 10–4 and Ka2 = 2.17× 10–12. Calculate the pH and molar concentrations of H2A, HA–, and A2– at equilibrium for each of the solutions below. (a) a 0.147 M solution of H2A (b) a 0.147 M solution of NaHA
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 3.61× 10–4 and Ka2 =...
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 3.61× 10–4 and Ka2 = 4.02× 10–12. Calculate the pH and molar concentrations of H2A, HA–, and A2– at equilibrium for each of the solutions below. (a) a 0.124 M solution of H2A pH [H2A] [HA-] [A2-] (b) a 0.124 M solution of NaHA pH [H2A] [HA-] [A2-] (c) a 0.124 M solution of Na2A pH [H2A] [HA-] [A2-]
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 1.56× 10–4 and Ka2 =...
A diprotic acid, H2A, has acid dissociation constants of Ka1 = 1.56× 10–4 and Ka2 = 2.28× 10–12. Calculate the pH and molar concentrations of H2A, HA–, and A2– at equilibrium for each of the solutions below. (a) a 0.203 M solution of H2A (b) a 0.203 M solution of NaHA (c) a 0.203 M solution of Na2A
2. For the diprotic weak acid H2A, Ka1 = 2.7 × 10-6 and Ka2 = 8.8...
2. For the diprotic weak acid H2A, Ka1 = 2.7 × 10-6 and Ka2 = 8.8 × 10-9. What is the pH of a 0.0500 M solution of H2A? What are the equilibrium concentrations of H2A and A2– in this solution?
1. Given that the Ka1 and Ka2 for carbonic acid are 4.45*10-7 and 4.69*10-11, respectively, please...
1. Given that the Ka1 and Ka2 for carbonic acid are 4.45*10-7 and 4.69*10-11, respectively, please determine the alpha value for the HCO3- at pH 4.0. 2. Given that the formation constant for Ca-EDTA complex is 5.0*1010, please determine the conditional formation constant for the complex at pH 8.0 (The alpha4 value for EDTA at pH 11 is 4.2*10-3).
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT