Chapter 11 Acid-Base Titrations

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Presentation transcript:

Chapter 11 Acid-Base Titrations

Objectives 11-1 Titration of Strong Base with Strong Acid 11-2 Titration of Weak Acid with Strong Base 11-3 Titration of Weak Base with Strong Acid 11-4 Titrations in Diprotic Systems 11-5 Finding the End Point with a pH Electrode 11-6 Finding the End Point with Indicators 11-7 Practical Notes 11-8 Kjeldahl Nitrogen Analysis 11-9 The Leveling Effect 11-10 Calculating Titration Curves with Spreadsheets

11-1: Titration of Strong Base with Strong Acid Strong acid/strong base titration: pH is determined by the concentration of excess unreacted H+ or OH-. Before the equivalence point, pH is determined by excess OH- in the solution. At the equivalence point, H+ is just sufficient to react with all OH- to make H2O. The pH is determined by dissociation of water. After the equivalence point, pH is determined by excess H+ in the solution.

11-1: Titration of Strong Base with Strong Acid

11-2: Titration of Weak Acid with Strong Base Four distinct regions of the titration curve: Before base added, the solution contains just the weak acid, HA, in water. HA ⇌H+ + A- Between the initial point and the equivalence point, there is a mixture of HA and A-. Buffer! At the equivalence point, HA has been converted into A-, a weak base. The pH is calculated by considering the base hydrolysis reaction of A-. A- + H2O ⇌ HA + OH- After the equivalence point, the excess strong base determines the pH.

11-3: Titration of Weak Base with Strong Acid The titration of a weak base with a strong acid is the reverse of the titration of a weak acid with a strong base. Because the reactants are a weak base and a strong acid, the reaction goes essentially to completion after each addition of acid.

11-3: Titration of Weak Base with Strong Acid Four distinct regions of the titration curve: Before acid is added, the solution contains just the weak base, B, in water. Between the initial point and the equivalence point, there is a mixture of B and BH+. At the equivalence point, B has been converted into BH+, a weak acid. The pH is calculated by considering the acid dissociation reaction of BH+. After the equivalence point, the excess strong acid determines the pH.

11-4: Titrations in Diprotic Systems

11-4: Titrations in Diprotic Systems The principles developed for titrations of monoprotic acids and bases extend directly to titrations of polyprotic acids and bases. Consider the titration of 10.0 mL of 0.100 M base (B) with 0.100 M HCl. The base is dibasic, with pKb1 = 4.00 and pKb2 = 9.00. The equivalence points correspond to the reactions below: B + H+  BH+ BH+ + H+  BH2+

11-4: Titrations in Diprotic Systems 1. Find the first and second equivalence points. The volume at the first equivalence point is 10.00 mL because (Ve(mL))(0.100 M) = (10.00 mL)(0.100 0 M)  Ve = 10.00 mL mmol of HCl = mmol of B The volume at the second equivalence point must be 2Ve, because the second reaction requires the same number of moles of HCl as the first reaction. 2Ve = 20.0 mL. 2. Before acid is added, the solution contains just weak base, B, whose pH is governed by base hydrolysis. The fully basic form of a dibasic compound can be treated as if it were monobasic.

11-4: Titrations in Diprotic Systems At any point between Va = 0 and Ve, we have a buffer containing B and BH+. Use the Henderson-Hasselbalch equation to calculate the pH. At the first equivalence point, Ve, B has been converted into BH+. The intermediate form of the diprotic acid, BH2+, BH+ is both an acid and a base. At any point between Ve and 2Ve, the pH is governed by the buffer containing BH+ and BH2+. Again the Henderson- Hasselbalch equation is used. 6. After the second equivalence point, 2Ve, the pH is governed by the excess strong acid in solution, H+.

11-4: Titrations in Diprotic Systems

11-5: Finding the End Point with a pH Electrode Titrations are commonly performed to find out how much analyte is present or to measure equilibrium constants. We can obtain the information necessary for both purposes by monitoring pH during the titration. An autotitrator performs the entire operation automatically. The instrument waits for pH to stabilize after each addition of titrant before adding the next increment. The end point is computed automatically by finding the maximum slope in the titration curve.

11-5: Finding the End Point with a pH Electrode

11-5: Finding the End Point with a pH Electrode

11-5: Finding the End Point with a pH Electrode A problem with using derivatives to find the end point is that titration data are least accurate right near the end point (buffering is minimal and electrode response is sluggish). A Gran plot is a graph of Vb × 10-pH versus Vb. A Gran plot uses data from before the end point to locate the end point. The slope of the linear portion of the graph is Ka and the x- intercept is Ve.

11-5: Finding the End Point with a pH Electrode

11-6: Finding the End Point with Indicators An acid-base indicator is itself an acid or base whose various protonated species have different colors. One of the most common indicators is phenolphthalein, usually used for its colorless-to-pink transition at pH 8.0–9.6. In strong acid, the colorless form of phenolphthalein turns orange-red. In strong base, the red species loses its color. Choose an indicator whose transition range overlaps the steepest part of the titration curve. Indicator error is the difference between the observed end point (color change) and the true equivalence point.

11-6: Finding the End Point with Indicators

11-7: Practical Notes Acids and bases in Table 11-4 can be obtained pure enough to be primary standards. NaOH and KOH are not primary standards because they contain carbonate and adsorbed water. Solutions of NaOH and KOH must be standardized. Alkaline solutions (e.g., 0.1 M NaOH) must be protected from the atmosphere; otherwise, they absorb CO2. Standard solutions are commonly stored in high-density polyethylene bottles with screw caps. OH- + CO2  HCO3- Strongly basic solutions attack glass and are best stored in plastic containers.

11-8: Kjeldahl Nitrogen Analysis One of the most widely used methods for determining nitrogen in organic substances, especially for proteins (~16 wt% nitrogen). A sample is first digested (decomposed and dissolved) in boiling sulfuric acid, which converts amine and amide nitrogen into ammonium ion, NH4+, and oxidizes other elements present. To speed the reaction, the boiling point of concentrated (98 wt%) sulfuric acid is raised by adding K2SO4. Digestion is carried out in a long-neck Kjeldahl flask that prevents loss of sample from spattering.

11-8: Kjeldahl Nitrogen Analysis After digestion is complete, the solution containing NH4+ is made basic, and the liberated NH3 is steam distilled (with a large excess of steam) into a receiver containing a known amount of HCl. Excess, unreacted HCl is then titrated with standard NaOH to determine how much HCl was consumed by NH3.

11-8: Kjeldahl Nitrogen Analysis

11-9: The Leveling Effect Acid strength: Expect HClO4 (aq) > HCl (aq) The strongest acid that can exist in water is H3O+ and the strongest base is OH-. If an acid stronger than H3O+ is dissolved in water, it protonates H2O to make H3O+. If a base stronger than OH- is dissolved in water, it deprotonates H2O to make OH-. Because of this leveling effect, HClO4 and HCl behave as if they had the same acid strength; both are leveled to H3O+.

11-10: Calculating Titration Curves with Spreadsheets The approximations used previously are of limited value when concentrations are too dilute or equilibrium constants are not of the right magnitude or Ka values are too closely spaced, like those in a protein. Spreadsheets can be used to deal with titrations in a general manner.