CHEMISTRY 31 FINAL EXAM - SOLUTIONS Dec. 10, points total

Similar documents
CHEMISTRY 31 FINAL EXAM May 18, points total Lab Section Number

A. Multiple Choice and Short answer Section.

CHEMISTRY 31 FINAL EXAM May 15, points total

CHEMISTRY 31 FINAL EXAM Dec. 12, points total

Equilibri acido-base ed equilibri di solubilità. Capitolo 16

Acid-Base Equilibria and Solubility Equilibria Chapter 17

Acid-Base Equilibria and Solubility Equilibria

Chem Chapter 18: Sect 1-3 Common Ion Effect; Buffers ; Acid-Base Titrations Sect 4-5 Ionic solubility Sect 6-7 Complex Formation

Acid-Base Equilibria and Solubility Equilibria

Chapter 17. Additional Aspects of Aqueous Equilibria 蘇正寬 Pearson Education, Inc.

Ch. 17 Applications of Aqueous Equilibria: Buffers and Titrations

Chapter 17. Additional Aspects of Aqueous Equilibria. Lecture Presentation. James F. Kirby Quinnipiac University Hamden, CT

Example 15.1 Identifying Brønsted Lowry Acids and Bases and Their Conjugates

Additional Aspects of Aqueous Equilibria David A. Katz Department of Chemistry Pima Community College

Operational Skills. Operational Skills. The Common Ion Effect. A Problem To Consider. A Problem To Consider APPLICATIONS OF AQUEOUS EQUILIBRIA

Chapter 17. Additional Aspects of Aqueous Equilibria. Lecture Presentation. John D. Bookstaver St. Charles Community College Cottleville, MO

Le Chatlier's principle can be used to decide whether the above equilibrium will be shifted left or right

CHEMISTRY 1AA3 Tutorial 2 Answers - WEEK E WEEK OF JANUARY 22, (i) What is the conjugate base of each of the following species?

Chapter 15 - Applications of Aqueous Equilibria

Aqueous Equilibria, Part 2 AP Chemistry Lecture Outline

Acid Base Equilibria

Chapter 17. Additional Aspects of Equilibrium

Chapter 17. Additional Aspects of Equilibrium

Chapter 4: Types of Chemical Reactions and Solution Stoichiometry

Mixtures of Acids and Bases

Now, the excess strong base will react: HA + OH - A - + H 2 O Start mol End mol

Chapter 15. Acid-Base Equilibria

Chemistry 222. Exam 2: Chapters 5.3-7

FORMULA SHEET (tear off)

Lecture 12. Acid/base reactions. Equilibria in aqueous solutions.

Chap 17 Additional Aspects of Aqueous Equilibria. Hsu Fu Yin

More About Chemical Equilibria

Equilibrium constant

CHEM 3.6 (5 credits) Demonstrate understanding of equilibrium principals in aqueous systems

Chapter 17 Additional Aspects of

Exam 2 Sections Covered: 14.6, 14.8, 14.9, 14.10, 14.11, Useful Info to be provided on exam: K K [A ] [HA] [A ] [B] [BH ] [H ]=

Ch. 14/15: Acid-Base Equilibria Sections 14.6, 14.7, 15.1, 15.2

Chapter 17: Additional Aspects of Aqueous equilibria. Common-ion effect

Chapter 17 Additional Aspects of

Chapter 17 Additional Aspects of

CHAPTER FIFTEEN APPLICATIONS OF AQUEOUS EQUILIBRIA. For Review

Last week, we discussed the Brønsted Lowry concept of acids and bases. According to this model:

Chemistry 201: General Chemistry II - Lecture

Consider a normal weak acid equilibrium: Which direction will the reaction shift if more A is added? What happens to the % ionization of HA?

Try this one Calculate the ph of a solution containing M nitrous acid (Ka = 4.5 E -4) and 0.10 M potassium nitrite.

Acids, Bases and Buffers

Copyright 2018 Dan Dill 1

Kotz 7 th ed. Section 18.3, pp

What we learn from Chap 18

Chem 112, Fall 05 Exam 3A

Salt Hydrolysis Problems

The Common Ion Effect

Aqueous Equilibria Pearson Education, Inc. Mr. Matthew Totaro Legacy High School AP Chemistry

The ph of aqueous salt solutions

Equilibrium Practice Test

173 Buffer calculation: Tris buffer - Tris(hydroxymethyl)-aminomethane. tris base

Chapter 17: Additional Aspects of Aqueous Equilibria

Acid - Base Equilibria 3

CHEMpossible. Final Exam Review

... so we need to find out the NEW concentrations of each species in the system.

Le Chatlier's principle can be used to decide whether the above equilibrium will be shifted left or right

We need to find the new concentrations of the species in this buffer system. Remember that we also DILUTED the solution by adding 5.0 ml of the HCl.

EQUIVALENCE POINT. 8.8 millimoles is also the amount of acid left, and the added base gets converted to acetate ion!

Page 1. Spring 2002 Final Exam Review Palmer Graves, Instructor MULTIPLE CHOICE

Chemistry 222. Start mol End mol

PERIODIC TABLE OF THE ELEMENTS

Equilibrium in Solutions

CHAPTER 16 ACID-BASE EQUILIBRIA AND SOLUBILITY EQUILIBRIA

Create assignment, 48975, Exam 2, Apr 05 at 9:07 am 1

Ch 16 and 17 Practice Problems

Applications of Aqueous Equilibria. Chapter 18

Chapter 17 Additional Aspects of Aqueous Equilibria

2/4/2016. Chapter 15. Chemistry: Atoms First Julia Burdge & Jason Overby. Acid-Base Equilibria and Solubility Equilibria The Common Ion Effect

REVIEW QUESTIONS Chapter 17

CHEMISTRY - BURDGE-ATOMS FIRST 3E CH.17 - ACID-BASE EQUILIBRIA AND SOLUBILITY EQUILIBRIA

Acid-Base Solutions - Applications

Homework #7 Chapter 8 Applications of Aqueous Equilibrium

Secondary Topics in Equilibrium

Advanced Placement Chemistry Chapters Syllabus

Name Date Class ACID-BASE THEORIES

Chapter 17 Answers. Practice Examples [H3O ] 0.018M, 1a. HF = M. 1b. 30 drops. 2a.

x x10. Hydromiun ion already in solution before acid added. NH 3 /NH4+ buffer solution

Chapter 16 Aqueous Ionic Equilibrium

Chemistry 112 Spring 2007 Prof. Metz Exam 3 Each question is worth 5 points, unless otherwise indicated.

CHM 112 Dr. Kevin Moore

Dougherty Valley High School AP Chemistry Chapters 14 and 15 Test - Acid-Base Equilibria

AP CHEMISTRY NOTES 10-1 AQUEOUS EQUILIBRIA: BUFFER SYSTEMS

CHEM 1412 Zumdahl & Zumdahl Practice Exam II (Ch. 14, 15 & 16) Multiple Choices: Please select one best answer. Answer shown in bold.

Acid-Base Equilibria. 1.NH 4 Cl 2.NaCl 3.KC 2 H 3 O 2 4.NaNO 2. Acid-Ionization Equilibria. Acid-Ionization Equilibria

Name AP CHEM / / Chapter 15 Outline Applications of Aqueous Equilibria

HW 16-10: Review from textbook (p.725 #84, 87, 88(mod), 89, 95, 98, 101, 102, 110, 113, 115, 118, 120, SG#23,A)

For problems 1-4, circle the letter of the answer that best satisfies the question.

Exam Practice. Chapters

AP Chemistry. CHAPTER 17- Buffers and Ksp 17.1 The Common Ion Effect Buffered Solutions. Composition and Action of Buffered Solutions

ph + poh = 14 G = G (products) G (reactants) G = H T S (T in Kelvin)

Chemistry 102 Discussion #8, Chapter 14_key Student name TA name Section

Ionic Equilibria in Aqueous Systems. Dr.ssa Rossana Galassi

AP Chemistry: Acid-Base Chemistry Practice Problems

CHE 107 Spring 2017 Exam 3

2] What is the difference between the end point and equivalence point for a monobasicmonoacid

Transcription:

CHEMISTRY 31 FINAL EXAM - SOLUTIONS Dec. 10, 2012 150 points total A. Multiple Choice and Short answer Section. Multiple Choice Answers in bold 1. A student calculates their unknown soda ash % NaCO 3 as 38.331 + 0.091%. When expressed with the proper number of significant figures, this should be: a) 40 + 0.09% b) 38.3 + 0.1 c) 38.33 + 0.09 d) 38.331 + 0.091% 2. It is difficult to prepare sodium hydroxide solutions of known concentration by weighing solids (because solid NaOH absorbs water so quickly). What can be done to determine the concentration of NaOH for use in accurate titrations? _Perform a standardization titration 3. A sample is known to have a matrix effect (a different slope results if using the sample matrix instead of water to make a calibration curve). One should use a calibration method. a) standard addition b) external standard c) internal standard d) one point calibration curve 4. Write one complex ion forming reaction used in a quantitative analysis lab. Reaction: 1) AgCl(s) + 2NH 3 [Ag(NH 3 ) 2 ] + + Cl -, 2) Ca 2+ + Y 4- CaY 2- (Y = EDTA) 3) Mg 2+ + HIn 2- MgIn - + H + 4) Co 2+ + 6H 2 O [Co(H 2 O) 6 ] 2+ 5. When ultra-violet light interacts with matter, the predominant type of transition is: a) nuclear level transitions b) electron level transitions c) molecular vibrational transitions d) molecular rotation transitions 6. In gas chromatography, the two factors affecting a compound's retention factor are: a) the compound's volatility and polarity b) the compound's polarity and the mobile phase's polarity c) the compound's volatility and the flow rate d) the carrier gas used and its flow rate 7. Which of the following mixtures will make a traditional buffer solution: a) 0.010 M HCl + 0.010 M NaOH b) 0.010 M HCl + 0.0050 M NH 4 Cl c) 0.030 M HCl + 0.008 M NaCH 3 CO 2 d) 0.0040 M HCl + 0.0090 M NH 3 (NH 4 + and CH 3 CO 2 H are weak acids) 8. A chemist is measuring the concentration of benzoic acid (a weak acid) in sodas using UV absorption. Both benzoic acid standards and soda sample are diluted in a buffer. The main purpose of the buffer is to: a) keep the fraction of benzoic acid in the ionized form constant b) provide additional ions to make ion-pair species that absorb light c) to increase the ionic strength of the solution d) to keep the acid from eating through the cuvette walls 1

9. The compound 2-aminophenol, which exists as NH 3 C 6 H 4 OH + in its most acidic form, has pk a1 and pk a2 values of 4.70 and 9.97 for the functional groups -NH 3 + and -OH, respectively. What would be the best ph to use as a buffer so that 2-aminophenol can be retained using anion chromatography (where it is retained as an anion)? a) 2.0 b) 5.0 c) 7.0 d) 11.0 10. When a weak base is titrated with a strong acid, the ph at the equivalence point will be a) below 7 b) exactly 7 c) greater than 7 11. Based on the titration curve shown to the right (with grey box showing where indicator changes color), the titration can be considered to be: a) precise and accurate b) precise but not accurate c) accurate but not precise d) neither accurate nor precise ph V(strong base) Problem Section. Show all needed calculations to receive full credit. The number of points are shown in parentheses. Use the back side of the page if needed. 1. Calculate the concentration of a 6.0 M formaldehyde (H 2 CO) solution in mass percent. Atomic weights (H, C, and O are 1.01, 12.01, and 16.00 g/mol, respectively). The density of the 6.0 M solution is 1.06 g/ml. (8 pts) mass % = (g H 2 CO/g sol'n) 100 mass % = (6.0 mol /L sol'n)(30.03 g H 2 CO/mol H 2 CO)(1 L/1000 ml)(1 ml/1.06 g) 100 mass % = 17% 2

2. Calcium fluoride is a sparingly soluble salt that dissociates in water as: CaF 2 (s) Ca 2+ + 2F -. The K sp for this reaction is 3.9 x 10-11. For both parts of this question assume F - and Ca 2+ do NOT significantly react with water or form an ion pair. a) Calculate the solubility of calcium fluoride in water without considering the effects of ionic strength of the dissolved ions. (8 pts) This can be set up using an ICE approach: CaF 2 (s) Ca 2+ + 2F - initial 0 0 change +x +2x equilibrium x 2x K sp = 3.9 x 10-11 = [Ca 2+ ][F - ] 2 = (x)(2x) 2 x = solubility x = (K sp /4) 1/3 = 2.1 x 10-4 M b) Determine the solubility of calcium fluoride in 0.050 M KNO 3 if the activity coefficients, γ(ca 2+ ) and γ(f - ), are 0.485 and 0.81, respectively, in the KNO 3 solution. (6 pts) The set up will be the same as in a) except that the equilibrium equation is modified to: 3.9 x 10-11 = γ(ca 2+ )[Ca 2+ ]{γ(f - )[F - ]} 2 = 0.485(x)(0.81) 2 (2x) 2 x = {3.9 x 10-11 /[4 0.485(0.81) 2 ]} = 3.1 x 10-4 M 3. A compound is known to have a molar absorbtivity of 731 + 1 M -1 cm -1 at a wavelength of 382 nm in water (solvent). A cell with path length of 0.200 + 0.005 cm is filled with the compound and the absorbance is measured to be 0.103 + 0.004. Determine the concentration of the compound and the absolute uncertainty in the concentration and report the numbers with the correct number of significant figures. (16 pts) A = ε b C or C = A/(ε b) = (0.103 + 0.004)/[(0.200 + 0.005 cm)(731 + 1 M -1 cm -1 )] C = 7.045 x 10-4 M S C /C = [(0.004/0.103) 2 + (0.005/0.200) 2 + (1/731) 2 ] 0.5 = 0.0462 S C = C(0.0462) = 3.3 x 10-5 M To report this with the correct number of significant figures, we want to have 1 sig fig in the uncertainty, to go to the same place in the value and to have the same exponent: This works out as 7.0+0.3 x 10-4 M 3

4. Using the HPLC chromatograms for separating components A and B below and the fact that the separation occurring on column 1 (lower chromatogram) was a reversed phase separation, answer the questions below. Also, the flow rate for both columns was 1.5 ml/min. and the small first peak seen is for unretained compounds. (12 pts) 3.5 3 2.5 A B response 2 1.5 1 B A column 1 column 2 0.5 0 0.0 0.5 1.0 1.5 2.0 2.5 time (min.) Determine: a) Which compound is more polar: A or B? Explain your answer. B it elutes earlier on the reversed phase column. Reversed phase (non-polar) will retain less polar compounds more b) The retention factor (k) for A for the separation on column 1. k = (2.1 0.5)/0.5 = 3.2 c) Which column has better resolution? Explain your answer. Column 1. The response returns to the baseline between the two peaks. Bonus 1)Is the separation occurring on column 2 most likely reversed phase or normal phase? You can assume that the main factor affecting separation for both columns is polarity. Explain your answer. (3 pts) Normal phase because the elution order is reversed from the reversed phase. 4

5. A solution of 0.050 M NaBrO is made by dissolving NaBrO into 1.00 L of solution. The K a of HBrO (the conjugate acid of BrO - ) = 2.3 x 10-9 and K w = 1.0 x 10-14. Do not consider activity or any metal complexes to solve this problem to 4 significant figures. a) Determine the ph of the solution. (10 pts) NaBrO dissolves and dissociates to give [BrO - ] = 0.050 M (theoretical concentration, before BrO - reacts further) Since HBrO is a weak acid, BrO - is a weak base and will react as one, allowing use of the ICE method to determine the ph: BrO - + H 2 O(l) HBrO(aq) + OH - initial 0.050 0 0 change - x +x +x equilibrium 0.050 x x x K = K b = K w /K a = 4.348 x 10-6 = [HBrO][OH - ]/[BrO - ] = x 2 /(0.050 x) can ignore x in 0.050 x so x = [(4.348 x 10-6 )(0.050)] 0.5 = 4.66 x 10-4 M (which is << 0.050) [OH - ] = 4.66 x 10-4 M or poh = 3.33 ph = 14 poh = 10.67 b) If 25 ml of 0.820 M HNO 3 is added to the above solution, what will be the ph? (12 pts) Once HNO 3 is added, we convert some of the BrO - to HBrO, which we can determine by making a mole table: The moles of BrO - = (0.050 mol/l)(1.00 L) = 0.050 mol. The moles of HNO 3 = (0.025 L)(0.820 mol/l) = 0.0205 mol BrO - + H + HBrO(aq) initial 0.050 0.0205 0 change -0.0205-0.0205 +0.0205 full right 0.0295 0 0.0205 Now, the Henderson-Hasselbalch equation can be used: ph = pk a + log[n(bro - )/n(hbro)] ph = 8.638 + log(0.0295/0.0205) = 8.80 6. Glycine, NH 3 + CH 2 CO 2 -, is an amino acid with an acid (-CO 2 H) and base ( NH 2 ) functional group. If the pk a s for the CO 2 H functional group and NH 3 + (conjugate acid of the base functional group) are 2.35 and 9.78, respectively, calculate the ph and concentration of NH 3 + CH 2 CO 2 H (acid form) when 0.010 moles of glycine are used to make a 1.00 L solution. (12 pts) The source of glycine is the intermediate form (HL), meaning we can use the equation for [H + ]: [H + ] = [(K a1 K a2 [HL] o + K w [HL] o )/(K a1 + [HL] o )] 0.5 [H + ] = [(10-2.35 10-9.78 0.010 + 10-14 0.010)/(10-2.35 + 0.010)] 0.5 [H + ] = (7.513 x 10-15 /0.01447) 0.5 = 7.21 x 10-7 M or ph = 6.14 K a1 = 0.00447 = [H + ][HL]/[H 2 L + ] or [H 2 L + ] = [H + ][HL]/0.00447 = (7.21 x 10-7 )(0.010)/0.00447 [H 2 L + ] = 1.6 x 10-6 M 5

Bonus #2) 10 ml of the above solution were added to 90 ml of a buffer. The concentration of the base form of glycine, NH 2 CH 2 CO 2 -, was measured and found to be 1.2 x 10-4 M. What is the ph of the buffer assuming the addition of glycine did not affect the ph of the buffer? (3 pts) [HL] o = 0.010*10/100 = 0.0010 M Can solve this by 1) using the H-H equation or 2) using α(l - ) to determine ph Method 1) ph = pk a2 + log{[l - ]/[HL]} we also need to assume [H 2 L + ] is insignificant [L - ] = 1.2 x 10-4 M and [HL] = 0.0010 1.2 x 10-4 M = 0.00088 M ph = 9.78 + log(1.2 x 10-4 /0.00088) = 8.91 Method 2) α(l - ) = 1.2 x 10-4 /0.0010 = 0.12 = K a1 K a2 /{[H + ] 2 + K a1 [H + ] + K a1 K a2 } 0.12 = 7.413 x 10-13 /([H + ] 2 + 0.00447[H + ] + 7.413 x 10-13 ) 0.12[H + ] 2 + 5.36 x 10-4 [H + ] + 8.90 x 10-14 = 7.413 x 10-13 [H + ] 2 + 0.00447[H + ] 5.44 x 10-12 = 0 or [H + ] = {-0.00447 + [(0.00447) 2 4(1)( 5.44 x 10-12 )] 0.5 }/2 [H + ] = 1.4 x 10-10 M; ph = 9.84 (method 2 is not as accurate because we need to subtract two similar values in the quadratic equation). We can get a better answer by removing the [H + ] 2 term, which results in ph = 8.91 7. A 50.0 ml aliquot of an unknown solution containing the weak acid, formic acid (HCO 2 H, with K a =1.80 x 10-4 ) is titrated with 0.100 M NaOH and found to require 33.3 ml to reach the equivalence point. Calculate: (22 pts) a) The concentration of formic acid in the unknown solution. At equivalence point, n(hco 2 H) = n(naoh) or [HCO 2 H]V HCO2H = [NaOH]V NaOH [HCO 2 H] = (0.100 M)(33.3 ml)/(50.0 ml) = 0.0666 M b) The ph at the equivalence point. At the equivalence point, the forward reaction, HCO 2 H + OH - HCO 2 - + H 2 O, has gone to completion. We need to look at the backwards reaction to determine [OH - ] and the ph. The backwards reaction, HCO 2 - + H 2 O HCO 2 H + OH -, tells us we have a weak base problem. To solve the weak base problem, we need to 1) determine [HCO 2 - ] o (conc. after mixing and reacting full to the right but before we consider the backwards reaction starting and 2) use the ICE method. 1) [HCO 2 - ] o = n(hco 2 H)/V Total = (0.100 M)(33.3 ml)/(33.3 ml + 50.0 ml) = 0.0400 M HCO - 2 + H 2 O HCO 2 H + OH - Intitial 0.0400 0 0 Change -x +x +x Equil. 0.0400 x x x K = K b = K w /K a = 5.556 x 10-11 = [HCO 2 H][OH - ]/[HCO - 2 ] = x 2 /(0.040 x) 5.556 x 10-11 = x 2 /0.040 (assume x << 0.040) or x = (2.222 x 10-12 ) 0.5 x = [OH - ] =1.49 x 10-6 M or ph = 14 + log[oh - ] = 8.17 6