In: Chemistry
ClO(aq) + 3I(aq) + H2O(I) ------> I3(aq) + CI(aq) + 2OH(aq) (Equation 1)
I3(aq) + 2S2O32-(aq) -----> 3I(aq) + S4O62- (aq) (Equation 2)
IO3- (aq) + 8I-(aq) + 6H+(aq) ----> 3I3-(aq) + 3H2O(I) (Equation 3)
Part A: To standardize a thiosulfate (S2O32-) solution, 10.00 mL of a 1.199×10−2 MM KIO3 solutionare treated with excess KI to generate I3- according to Equation 3. How many moles of I3- are generated?
Part B: If 5.99 mL of the S2O32- solution are required to reach the endpoint of the titration, what is the molarity of S2O32- in the solution? (Use Equation 2.)
Part C: 2.11 g of bleach solution are treated with excess KI to generate I3- according to Equation 1 on page 161 in the lab manual. 27.02 mL of the standardized S2O32- solution in Part B are required to reach the endpoint of the titration. How many moles of S2O32- is this? (Use Equation 2.)
Part D: How many moles of I3- are involved in the reaction? (Use Equation 2.)
Part E: How many moles of ClO- are involved in the reaction? (Use Equation 1.)
Part F: How many moles of NaClO are involved in the reaction?
Part G: What is the mass percent of NaClO in the bleach solution? Recall, the mass of bleach used in the reaction is 2.11 g .
Part A
The equation (3) is IO3- + 8 I-
+ 6H+
3 I3- + 3 H2O
Given that 10 mL of 1.199 x 10-2 M KIO3 solution used.
KIO3
K+ + IO3- thus 1 mole of
KIO3 = 1 mole of IO3-
Therefore
10 mL of 1.199 x 10-2 M KIO3 = 10 mL x 1.199 x 10-2 mole / 1000 mL = 1.199 x 10-4 mole of IO3-
as per equation (3) one mole of IO3- will generate 3 moles of I3- .
therefore moles of I3- = 3 x 1.199 x 10-4 moles
= 3,597 x 10-4 moles.
Thus the mole of I3- generated = 3.597 x 10-4 moles.
Part B
The given equation (2) is I3-
+ 2 S2O32-
3 I- + S4O6
mole of I3- = 3.597 x 10-4
mole of S2O32- required for complete reaction as per the equation (2) is 2 x mole of I3-
= 2 x 3.597 x 10-4
= 7.194 x 10-4 moles
Let the molarity of S2O32- = y, then 5.99 mL of this solution provides 7.194 x 10-4 moles
that is 5.99 mL * y mole/1000 mL = 7.194 x 10-4
y = 0.7194 / 5.99 = 0.120 M
Thus the molarity of S2O32- in the solution = 0.120 M
Part C
from part B, the molarity of S2O32- = 0.120 M
27.02 mL of 0.12 M S2O32- = 27.02 mL x 0.120 moles / 1000 mL
= 3.242 x 10-3 moles of S2O32-
Thus the number of moles of S2O32- reacted with the I3- generated from 2.11 g of bleach soluion is 3.242 x 10-3 moles.
Part D
The given equation (2) is I3-
+ 2 S2O32-
3 I- + S4O6
as per the equation (2) two moles of S2O32- is equivalent to one mole of I3-
therefore 3.242 x 10-3 moles of S2O32- is equivalent to 3.242 x 10-3 / 2 moles of I3-
= 1.621 x 10-3 moles,
Thus 1.621 x 10-3 moles of I3- involved in this reaction.
Part E
The given equation (1) is
ClO-
+ 3 I- + H2O
I3- + Cl- + 2 OH-
As per equation (1), one mole of I3- generated from 1 mole of ClO-
Therefore 1.621 x 10-3 moles of I3- generated from 1.621 x 10-3 moles of ClO-
Thus 1.621 x 10-3 moles of ClO- involved in this reaction.
Part F
one mole of ClO- generated from one mole of NaClO
therefore 1.621 x 10-3 moles of ClO- is equivalent to 1.621 x 10-3 moles of NaClO
Thus the number of moles of NaClO involved in this reaction is 1.621 x 10-3 moles
Paft G
molecular mass of NaClO = 23 + 35.5 + 16 = 74.5 g / mol
Therefore mass of 1.621 x 10-3 moles of NaClO = 74.5 g mol-1 x 1.621 x 10-3 mol
= 0.1207 g
This much NaClO present in 2.11 g of the bleach solution
Therefore mass % of NaClO = [0.1207 / 2.11 ] x 100
= 5.72 %
Thus the mass % of NaClO in the bleach solution is 5.72 %