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Detailed calculations and examples for finding the hydronium ion concentration [h+], ph, and percent ionization of various acid solutions, including strong and weak acids. It covers the use of ka values, ice tables, and simplifying assumptions to solve for these quantities.
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Section 8.
Homework Pg. 516 # Pg. 520 #1, 2 Pg. 521 #1, 2 Pg. 524 #1, 2 Pg. 525 #1-10a
(before ionization) 1.0 mol
(after ionization) 1.0 mol
(after ionization) 1.0 mol
100%
This reaction proceeds according to the equation:
Before getting started, consider the MAJOR entities in solution:
There are actually TWO processes that can contribute to [H +] : (1) ionization of HNO 3 Ka = infinitely large (2) autoionization of water: H 2 O H+^ + OH-^ Kw = 1.0 x 10-
Ignore process (2) because Ka of HNO 3 is so much larger ∴ HNO 3 is a much stronger acid; contribution of H 2 O is negligible
Strategy for strong acid calculations:
Strategy for strong acid calculations:
Find [H+] Since HNO 3 is a strong acid, [H+] = [HNO 3 ] = 0.042 M
Find pH pH = - log[H+] = - log(0.042) pH = 1.
Find pOH pH + pOH = 14. pOH = 14.00 – pH pOH = 14.00 – 1. pOH = 12.
Find [OH-] [OH-] = 10-pOH = 10 -12. [OH-] = 2.4 × 10 -13^ mol/L
where [H +^ ] is the concentration of ionized acid, and [HA] 0 is the initial acid concentration.
% ionization =
− 3 0.050 ×100% % ionization = 3.3%
the quantity of H+ from the ionization of HC 3 H 5 O2.
Requires all concentrations at equilibrium
C - x + x + x E 0.100 – x x x
E 0.100 – x x x
Given: % ionization = 7.8%
RTF: Ka
x = 0.078 × 0.100 mol/L x = 0.0078 mol/L = [H+] = [F-]
[HF] = 0.100 – x = 0.0922 mol/L
Ka =
Ka = 6.6 × 10 -
0.0922 mol/L 0.0078 mol/L (^) 0.0078 mol/L
Plug values into K (^) a
Use % ionization to find [H+] and [F - ]