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Answer:
see explanation ...
Explanation:
5.00ml(0.100M NaOH) + 0.100M HOAc/NaOAc Bfr
5.00ml(0.100M NaOH) = 0.005(0.100) mole NaOH = 0.0005 mole NaOH = 0.0005 mole OH⁻ in 55 ml Bfr solution (50ml + 5ml)=> [OH⁻] = (0.0005/0.055)M OH⁻ = 0.0091M OH⁻ ≈ 0.010M OH⁻ added into Bfr solution. The amount of OH⁻ added must be removed by H⁺ in the HOAc equilibrium; that is, H⁺ + OH⁻ → H₂O leaving a void at the H⁺ position in the HOAc equilibrium. HOAc then decomposes to replace the H⁺ removed by the excess OH⁻ giving new H⁺ and OAc⁻ concentrations. Reaction shifts right => subtract 0.01M from HOAc side of equilibrium and add 0.01M to OAc⁻side of equilibrium and recompute the H⁺ concentration and new pH.
HOAc ⇄ H⁺ + OAc⁻
C(i) 0.10M ~0M* 0.10M =>pH=-log(Ka)=-log(1.85x10⁻⁵)=4.73
ΔC -0.01M +x +0.01M
C(eq) 0.09M x 0.11M => New HOAc equil. conc.
Ka = [H⁺][OAc⁻]/[HOAc]
=> x(0.11)/(0.09) = 1.85x10⁻⁵
=> x = [H⁺] = 0.09(1.85x10⁻⁵)/0.11 = 1.52x10⁻⁵M (after adding NaOH)
=> pH = -log[H⁺] -log(1.52x10⁻⁵) = 4.82 ( pH shifts to more basic value b/c of OH⁻ addition )
If you add 5.00 mL of 0.100 M sodium hydroxide to 50.0 mL of acetate buffer. The pH of the resulting solution is 4.82.
What is pH?
pH is a measurement scale, used to measure the acids and the bases
The pH of the resulting solution
[tex]\rm Ka = \dfrac{ [H^+][OAc^-]}{[HOAc]}[/tex]
[tex]x \dfrac{ (0.11)}{(0.09)} = 1.85 \times 10^-^5[/tex]
[tex]\rm x = [H^+] = 0.09 \dfrac{(1.85x10^-^5)}{0.11} = 1.52 \times 10^-^5 M[/tex]
pH = -log[H⁺] -log(1.52x10⁻⁵) = 4.82
( pH shifts to more basic value b/c of OH⁻ addition )
Thus, the pH of the resulting solution is 4.82.
Learn more about pH
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