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CHAPTER 13

CHAPTER 13. Chemical Equilibrium. Equilibrium. Some reactions go to completion. All the reactants are converted into products. There are many reactions that do not go to completion: Example: 2 NO 2 (g)  N 2 O 4 (g) Dark Brown Colorless

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CHAPTER 13

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  1. CHAPTER 13 Chemical Equilibrium

  2. Equilibrium • Some reactions go to completion. • All the reactants are converted into products. • There are many reactions that do not go to completion: • Example: 2 NO2 (g)  N2O4 (g) Dark Brown Colorless • If the reaction went to completion the container would become colorless – it doesn’t

  3. EXAMPLE • Should: • 2 NO2 (g)  N2O4 (g) Dark Brown Colorless • Actual: • 2 NO2 (g)  N2O4 (g) Light Tan

  4. CHEMICAL EQUILIBRIUM • Some Reactions go both way. • Sometimes very few products are created. 2 CaO (s)  2 Ca (s) + O2 (g) • Very Little appears to happen. • Sometimes a lot of products are created. Cu (s) + 2 AgNO3 (aq)  2 Ag (s) + Cu(NO3)2 (aq) • Very Little of the reactant remains.

  5. CHEMICAL EQUILIBRIUM • CuCl2 (aq)  Cu+2 (aq) + 2 Cl- (aq) + Heat Green Blue Colorless • Observe what happens when the following occurs: • Add Heat • Remove Heat • Add NaCl • Add AgNO3

  6. CHEMICAL EQUILIBRIUM • Reaction Graph – Concentration of CuCl2 nevers reaches zero.

  7. EQUILIBRIUM • Is not static. • It is Highly Dynamic. • At the Macro Level everything appears to have stopped. • At the Micro Level, reactions are continuing. • The reaction is travels both directions. • As much Reactant is being created as Products. • The Reaction Rates in both directions are in Equilibrium. • Not the concentrations of Reactants and Products.

  8. CHEMICAL EQUILIBRIUM EQUATION • jA + kB  mC + nD j is coef for Reactant A k is coef for Reactant B m is coef for Product C n is coef for Product D Keq = [C]m[D]n [A]j[B]k

  9. EXAMPLE PROBLEM The following reaction is allowed to go to equilibrium. CuCl2 (aq)  Cu+2 (aq) + 2 Cl- (aq) + Heat The final concentrations of all the reactants and products CuCl2 = [0.0250] Cu+2 = [1.25] Cl- = [0.625] What is the Equilibrium constant?

  10. SOLUTION Keq = [C]m[D]n [A]j[B]k Keq = [1.25][0.625]2 = 19.5 [0.0250]

  11. What does it mean? • If the Keq < 1, then Reactants are favored • If the Keq = 1, then Products and Reactants are equal • If the Keq > 1 then Products are favored • Since the Keq is 19.5 and 19.5 is greater then 1, more Products will be present then reactants.

  12. Another Example • The Keq for the following reaction is 130, If the concentration of Nitrogen is 0.100 M and the concentration of Hydrogen is 0.200 M, what is the concentration of Ammonia? N2 + 3 H2 2 NH3

  13. CONTINUED • 130 = [NH3]2 [N2][H2]3 • 130 = [NH3]2 [0.100 ][3 0.200]3 • 130 = [NH3]2 [0.0008] • 130 * 0.0008 = NH32 = 0.322 M/2 = 0.161 M

  14. HETEROGENOUS EQUILIBRIUM • Reactants or Products that are solids, and/or water are not included in the expression. H2SO4 (aq) + 2 NaOH (aq)  Na2SO4(aq) + 2 H2O (l) • H2SO4 = 0.100 M • NaOH = 0.200 M • Na2SO4 = 0.150 M • What is the Keq?

  15. Continued Keq = [0.150] = 37.5 [0.100][0.200]2 In this reaction, are the products or reactants favored? How do you know?

  16. A BIT HARDER 3 NaOH (aq) + H3PO4 (aq)  Na3PO4 (aq) + 3 H2O (l) Na3PO4 = 0.200 M The Keq is 130 What is the concentration of H3PO4 and NaOH? We have two unknowns so we must have two equations: First Equation is: Keq = [0.200] = 130 [NaOH]3[H3PO4] What is the second equation?

  17. A BIT HARDER CONTINUED 3 NaOH (aq) + H3PO4 (aq)  Na3PO4 (aq) + 3 H2O (l) Let’s replace NaOH with X and H3PO4 with Y Let’s look at the equation now: Keq = [0.200] = 130 [X]3[Y] If we look at the coefficents, we can see that: 3 NaOH = 1 H3PO4 We replace NaOH with X and H3PO4 with Y we get: 3 X = Y Let’s look at the equation now: Keq = [0.200] = 130 [X]3[3X]

  18. A BIT HARDER CONTINUED #2 Keq = [0.200] = [X]3[3X] 130 0.00154 = 3X4 0.000513 = X4 0.1505 = X = [NaOH] 0.1505 * 3 = [.4515] = [H3PO4]

  19. Ksp vs Keq • PbCl2, AgCl, and HgCl2 are considered insoluble in water. That mean they do not dissolve in water, right? • Actually, a very, very, very tiny amount will dissolve in water. • We use the Ksp (Constant for Solid Products) to determine the amount that will dissolve.

  20. Ksp vs Keq • jAB (s)  mA (aq) + nB (aq) Ksp = [A]m[B]n • Notice the Ksp equation uses only the concentration of the PRODUCTS, reactants are not included.

  21. EXAMPLE • Lead (II) Chloride is considered insoluble in water, but experiments show that a very tiny amount will dissolve in water, if the Ksp for PbCl2 is 3.40 x 10-15 what is the concentration of Lead and Chlorine ions? • Ksp = [A]m[B]n • PbCl2 (s)  Pb2+ (aq) + 2 Cl- (aq) • 3.40 x 10-15 = [Pb2+] [Cl-]2

  22. Ksp Continued • Pb2+ = 2 Cl- • X = 2Y • 3.40 x 10-15 = XY2 = 2Y*Y2 • 3.40 x 10-15 = 2Y3 • 3.40 x 10-15 = 2Y3 2 2 • 1.70 x 10-15 = [Y]3 • 1.19 x 10-5 = [Y] = [Cl-] • 2 (1.19 x 10-5) = [2.38 x 10-5] = [Pb2+]

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