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Exam 2 Review Chemical Equilibria and Acids & Bases
Geoffrey Geberth 10/1/18
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Chemical Equilibria
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Acids & Bases
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Activity (ai) Measure of how the free energy of a compound changes as a reaction proceeds Unitless Gas π π = π π π Β° Solutions π π = π πΆ Β° Pure solids and liquids π π =1
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Mass Action Expression
xX+ππ΅βππΆ+ππ· π πΆ π π π· π π π π₯ π π΅ π Remember: Products/Reactants! Can be done with concentrations or pressures πΆ π π· π π π₯ π΅ π π πΆ π π π· π π π π₯ π π΅ π Remember: The standard state of a pure solid or liquid is 1 These expressions give us the Reaction Quotient (Q)
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Equilibrium Constant Value representing the reaction quotient when the system is at equilibrium K > 1 -> favors products K < 1 -> favors reactants Can be huge or tiny, but is never negative Different values for concentrations: πΎ π = πΆ π π· π π π₯ π΅ π πΎ π = π πΆ π π π· π π π π₯ π π΅ π πΎ π = πΎ π (π
π ) βπ Arrived here from the ideal gas law (see gchem)
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Manipulating K There are 3 main ways we manipulate reactions and wish to know the new K Reverse the reaction π΄+π΅βπΆ πΎ 1 βΉπΆβπ΄+π΅ πΎ 2 = 1 πΎ 1 Multiply stoichiometric coefficients π΄+π΅βπΆ πΎ 1 βΉ xπ΄+π₯π΅βπ₯πΆ πΎ 2 = πΎ 1 π₯ Add subsequent reactions π΄+π΅βπΆ πΎ 1 ;πΆβπ· πΎ 2 βΉπ΄+π΅βπ· πΎ 3 = πΎ 1 πΎ 2
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Q and K Remember: Q is at any point in the reaction and moves, but K is only at equilibrium and is fixed (it depends on ΞG) Comparing Q and K letβs us figure out in what direction a reaction will proceed, if at all Q = K -> at equilibrium (forward rate = reverse rate) Q < K -> Too many reactants (reaction produces more products) Q > K -> Too many products (reaction produces more reactants) K Q
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ΞG and Equilibria At equilibrium, ΞG = 0 βπΊ= βπΊ π Β° +π
πππ π
The sign on ΞG tells you which direction the reaction will move ΞG < 0: Reaction moves to products ΞG > 0: Reaction moves to reactants βπΊ= βπΊ π Β° +π
πππ π At any instant in the reaction βπΊ π Β° =βπ
πππ πΎ At Eq πΎ= π ββ πΊ π Β° π
π
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Letβs look at this equation more
πΎ= π ββ πΊ π Β° π
π If β πΊ π Β° =0, K=1 Temperature can change the equilibrium point! Direction depends on β π» ππ₯π Endothermic (ΞH > 0), increased T increases K Exothermic (ΞH < 0), increased T decreases K
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RICE tables How we solve for changes in a system towards equilibrium
R: Reaction I: Initial Conditions C: Change E: Equilibrium Example: π΄+π΅β2πΆ initially at .1 M in A and B (no C present)
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Vanβt Hoff Equation ln πΎ 2 πΎ 1 = βπ» π
1 π 1 β 1 π 2
Laid out just like Clausius-Clapeyron Eqn. Used to find K at new temperatures Make sure you use the right units of R and keep your Tβs and Kβs in agreement!
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Definitions Arrhenious Bronsted-Lowry Lewis
Acid produces π» 3 π + ions in water Base produces ππ» β ions in water Bronsted-Lowry Acid is a proton donor Base is a proton acceptor Lewis Acid is an electron pair acceptor Base is an electron pair donor
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Auto-ionization of Water
Water is naturally an equilibrium 2 π» 2 π π β π» 3 π + ππ + ππ» β (ππ) πΎ π€ = π» 3 π + ππ» β =πβ ππ βππ at room temperature! π» 3 π + = ππ» β Neutral π» 3 π + > ππ» β Acidic π» 3 π + < ππ» β Basic
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Strong vs. Weak Acids and Bases
Strong compounds dissociate completely Weak compounds do not completely dissociate Know your strong acids and bases! Strong acids/bases have weak conjugate bases/acids! Proven by comparing Ka and Kb Strong Acids Strong Bases Hydrochloric acid (HCl) Lithium hydroxide (LiOH) Hydrobromic acid (HBr) Sodium hydroxide (NaOH) Hydroiodic acid (HI) Potassium hydroxide (KOH) Perchloric acid (HClO4) Rubidium hydroxide (RbOH) Chloric acid (HClO3) Cesium hydroxide (CsOH) Sulfuric acid (H2SO4) (Only the first proton is strong) Calcium hydroxide (Ca(OH)2) Nitric acid (HNO3) Strontium hydroxide (Sr(OH)2) Barium hydroxide (Ba(OH)2)
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Acid vs Base dissociation
π»π΄ ππ + π» 2 π π β π» 3 π + ππ +πΆ π β (ππ) Equilibrium governed by Ka Base π΅ππ» π β π΅ + ππ +π π» β (ππ) Equilibrium governed by Kb Interconvert using Kw πΎ π€ = πΎ π πΎ π
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Acid Base Equilibria Handle just like a chemical equilibrium
RICE tables! Make sure you know what reaction youβre looking at and whether it requires Ka or Kb Keep The Assumption in mind Many problems boil down to πΎ= π₯ 2 πΆβπ₯ If πΆ πΎ >1000, we can assume πΆβπ₯βπΆ, and we donβt need to solve using a quadratic
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Measures of Acidity and Basicity
pH and pOH β log π» + and β log ππ» β respectively Typically between 1 and 14 7 is neutral Smaller pH = more acidic Larger pH = more basic (just remember to βturn up the base!β) π» + ππ ππ» β = π βππ» ππ πππ» Ka or b The larger the number, the stronger the acid or base (depending on a or b)
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% ionization The fraction of the original compound that is ionized
% πππππ§ππ= πππ ππππ‘πππ ππππππ’ππ β100% If the same compound is dissolved at two different concentrations, it will yield different % ionizations!
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Letβs practice! Geoff was out celebrating the UT victory over Oklahoma (HOOK βEM!) while out of town in Pittsburgh when he noticed that it was starting to rain, but the rain felt kind of funny. It was acid rain! Acid rain forms from atmospheric sulfuric and nitric acid. In this case, we will assume pure nitric (HNO3). If the pH is 4.3 and the volume of a raindrop is 0.05 mL, how many moles of HNO3 are dissolved in each raindrop? We know Nitric acid is a strong acid, so it fully dissociates We need the concentration of H+ ππ»=β log π» + β π» + = 10 βππ» = 10 β4.3 =5.01β 10 β5 π βΆ5.01β 10 β5 πβ.05 ππΏ β 1πΏ 1000 ππΏ =2.5β 10 β9 πππππ πππ ππππππππ!
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Letβs stick with the rain theme!
Geoff was inspired by this to try to create purple rain! He found a base (B) that when dissolved in water produces a purple color (KB = 1.2*10-5) and started wondering what concentration it would take to make basic rain (pOH = 4.3)β¦ Start with a RICE table! πππ»=β log ππ» β β ππ» β = 10 βπππ» = 10 β4.3 =5.01β 10 β5 π πΎ π΅ = π΅π» + ππ» β π΅ = (5.01β 10 β5 )(5.01β 10 β5 ) (?β5.01β 10 β5 ) =1.2β 10 β5 β1.2β 10 β5 ?β5.01β 10 β5 =2.5β 10 β9 βΆ?=2.6β 10 β4 π! B + H2O <-> BH+ + OH- ? - -X +X ? β M 0.014 M
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ITβS RAINING MEN! Whoβll Stop the Rain?!
(Hallelujah!) While preparing his purple rain solution, he looked outside and noticed something. The weather had changed againβ¦ Image taken from the offical music video for Itβs Raining Men by the Weather Girls. I do not own any rights to the song or video. I am citing under academic fair use.
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Time for a tough problem!
After referencing his CRC Handbook of Chemistry, Physics, and the 80βs, Geoff learned that βMen-β are actually the conjugate base of the weak acid βHMenβ that, when solvated in water produces the following equilibrium: π»πππ ππ + π» 2 π π β π» 3 π + + πππ β . (KA= 3.5*10-4) If I start with 0.05 M HMen Find the following: KB of the conjugate base The pH The equilibrium concentrations of HMen and OH- (in the water) The percent ionization
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Time for a tough problem!
After referencing his CRC Handbook of Chemistry, Physics, and the 80βs, Geoff learned that βMen-β are actually the conjugate base of the weak acid βHMenβ that, when solvated in water produces the following equilibrium: π»πππ ππ + π» 2 π π β π» 3 π + + πππ β . (KA= 3.5*10-4) If I start with 0.05 M Hmen Find KB πΎ π΅ = πΎ π πΎ π΄ = 1β 10 β β 10 β4 =2.9β 10 β11 The pH Start with a RICE table!
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Time for a tough problem!
After referencing his CRC Handbook of Chemistry, Physics, and the 80βs, Geoff learned that βMen-β are actually the conjugate base of the weak acid βHMenβ that, when solvated in water produces the following equilibrium: π»πππ ππ + π» 2 π π β π» 3 π + + πππ β . (KA= 3.5*10-4) If I start with M Hmen πΎ π΄ =3.5β 10 β4 = π» 3 π + πππ β π»πππ = (π)(π) (0.05βπ) Check the Assumption: πΆ π»πππ πΎ = β 10 β4 =143! Itβs Quadratic time! HMen (aq) + H2O (l) <-> H3O+ (l)+ Men- 0.05 M - -X +X X X
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Time for a tough problem!
After referencing his CRC Handbook of Chemistry, Physics, and the 80βs, Geoff learned that βMen-β are actually the conjugate base of the weak acid βHMenβ that, when solvated in water produces the following equilibrium: π»πππ ππ + π» 2 π π β π» 3 π + + πππ β . (KA= 3.5*10-4) If I start with 0.05 M Hmen πΎ π΄ =3.5β 10 β4 = π» 3 π + πππ β π»πππ = (π)(π) (0.05βπ) π β 10 β4 π β 1.75β 10 β5 =0 π= βπΒ± π 2 β4π΄πΆ 2π΄ = β3.5β 10 β β 10 β4 2 β4(1)(β1.75β 10 β5 ) 2(1) =4.0β 10 β3 =π= π» 3 π + βππ»=β log 4.0β 10 β3 =2.4
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Time for a tough problem!
After referencing his CRC Handbook of Chemistry, Physics, and the 80βs, Geoff learned that βMen-β are actually the conjugate base of the weak acid βHMenβ that, when solvated in water produces the following equilibrium: π»πππ ππ + π» 2 π π β π» 3 π + + πππ β . (KA= 3.5*10-4) If I start with 0.05 M HMen Find the following: The equilibrium concentrations of HMen and OH- (in the water) From our RICE table: π»πππ = 0.05βπ = 0.05β4β 10 β3 =0.046π πΎ π = π» 3 π + ππ» β β ππ» β = πΎ π π» 3 π + = 1β 10 β β 10 β3 =2.5β 10 β12
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Time for a tough problem!
After referencing his CRC Handbook of Chemistry, Physics, and the 80βs, Geoff learned that βMen-β are actually the conjugate base of the weak acid βHMenβ that, when solvated in water produces the following equilibrium: π»πππ ππ + π» 2 π π β π» 3 π + + πππ β . (KA= 3.5*10-4) If I start with M HMen Find the following: The percent ionization % πππππ§ππ= πππ β π»πππ (ππππ‘πππ) β100% % πππππ§ππ= 4β 10 β β100% =8% Those were actually numbers for HF, but thatβs a lot less fun and a lot more dangerous.
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Good Luck Studying!
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