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ASSUMPTIONS WITH EQUILIBRIUM
ASSUMPTIONS WITH EQUILIBRIUM Example #1 At 2000°C, K eq  is 6.40 x 10 -7  for the decomposition of CO 2  into CO and O 2 .  Calculate all equilibrium concentrations if 0.250 mol of CO 2  is placed in a 1.00 L container at the given temperature.
ASSUMPTIONS WITH EQUILIBRIUM Example #1 At 2000°C, K eq  is 6.40 x 10 -7  for the decomposition of CO 2  into CO and O 2 .  Calculate all equilibrium concentrations if 0.250 mol of CO 2  is placed in a 1.00 L container at the given temperature. 2CO 2(g)     2CO (g)  + O 2(g) I  0.250   0   0 C  -2x   +2x   +x E  0.250-2x  2x  x K eq   =  [CO] 2 [O 2 ]   [CO 2 ] 2 6.40x10 -7   =  [2x] 2 [x]   [0.250-2x] 2 6.40x10 -7   =  4x 3   0.0625-x+4x 2 How do we solve this cubic equation?!
ASSUMPTIONS WITH EQUILIBRIUM Example #1 At 2000°C,  K eq  is 6.40 x 10 -7  for the decomposition of CO 2  into CO and O 2 .  Calculate all equilibrium concentrations if 0.250 mol of CO 2  is placed in a 1.00 L container at the given temperature. 2CO 2(g)     2CO (g)  + O 2(g) I  0.250   0   0 C  -2x   +2x   +x E  0.250-2x  2x  x Look at the K eq  (which is 0.000000640): VERY little of the CO 2  actually decomposes. So x must be a VERY VERY small number. So we assume that 0.250-2x = 0.250 It’s  as if  we’re assuming that  x is 0 .
ASSUMPTIONS WITH EQUILIBRIUM Example #1 2CO 2(g)     2CO (g)  + O 2(g) I  0.250   0   0 C  -2x   +2x   +x E  0.250-2x  2x  x K eq   =  [CO] 2 [O 2 ]   [CO 2 ] 2 6.40x10 -7   =  [2x] 2 [x]   [0.250-2x] 2 Assumption:  0.250-2x = 0.250 6.40x10 -7   =  [2x] 2 [x]   [ 0.250 ] 2 6.40x10 -7   =  4x 3   0.0625 4.00x10 -8   =  4x 3 1.00x10 -8   =  x 3 3 √(1.00x10 -8 )  =  3 √(x 3 ) 2.15x10 -3   =  x
ASSUMPTIONS WITH EQUILIBRIUM Example #1 At 2000°C, K eq  is 6.40 x 10 -7  for the decomposition of CO 2  into CO and O 2 .  Calculate all equilibrium concentrations  if 0.250 mol of CO 2  is placed in a 1.00 L container at the given temperature. 2CO 2(g)     2CO (g)  + O 2(g) I  0.250   0   0 C  -2x   +2x   +x E  0.250-2x  2x  x x = 2.15x10 -3 =2(2.15x10 -3 ) =0.0043M =0.250 – 2(2.15x10 -3 ) =0.247M .: [CO 2(g) ] = 2.47x10 -1 M, [CO (g) ] = 4.30x10 -3 M, & [O 2(g) ] = 4.30x10 -3 M
ASSUMPTIONS WITH EQUILIBRIUM Example #1 2CO 2(g)     2CO (g)  + O 2(g) I  0.250   0   0 C  -2x   +2x   +x E  0.250-2x  2x  x 0.247 and 0.250 are very close The difference is 1.2%. As long as the difference is less than 5%, you can use the assumption.  You can also divide the initial concentration by k eq . If the answer is AT LEAST 100, you can use the assumption. 0.250/6.40x10 -7  = 3.91x10 5 , which is  MUCH  bigger than 100
ASSUMPTIONS WITH EQUILIBRIUM ,[object Object],[object Object],[object Object],[object Object]
ASSUMPTIONS WITH EQUILIBRIUM What is molar solubility of PbCl 2(s)  in a 0.2 mol / L NaCl (aq)  solution?  K sp  = 1.7x10 -5 K sp  = solubility product constant Example #2
ASSUMPTIONS WITH EQUILIBRIUM What is molar solubility of PbCl 2(s)  in a 0.2 mol / L NaCl (aq)  solution?  K sp  = 1.7x10 -5 Example #2 Na + Cl - Na + Cl - Na + Cl - Na + Cl - Na + Cl - Na + Cl - Na + Cl - PbCl 2(s)      Pb 2+ (aq)  + 2 Cl - (aq) The  Cl -  ions  ALREADY  in solution will limit the amount of PbCl 2  that can be dissolved
ASSUMPTIONS WITH EQUILIBRIUM Example #2 What is molar solubility of PbCl 2(s)  in a 0.2 mol / L NaCl (aq)  solution?  K sp  = 1.7x10 -5 PbCl 2(s)     Pb 2+ (aq)  + 2Cl - (aq) I  -   0   0.2 C  -   +x   +2x E  -  x  0.2+2x K sp   = [Pb 2+ ][Cl - ] 2 1.7x10 -5   = [x][0.2+2x] 2 Because K sp  is SO small, very little PbCl 2  actually dissolves Assumption:   0.2+2x = 0.2 1.7x10 -5   = [x][ 0.2 ] 2 1.7x10 -5   = x 0.04 4.2x10 -4   = x .: the molar solubility of PbCl 2  in 0.2M NaCl (aq)  is 4.2x10 -4  mol/L
ASSUMPTIONS WITH EQUILIBRIUM Net Ionic Equations Do you remember what this is? How does it affect equilibrium? K 2 CO 3(aq)  + CuSO 4(aq)     ? K 2 SO 4(aq)  + CuCO 3(s) Chemical equation: Ionic equation:    Anything that is aqueous must be separated into its component ions 2K + (aq)  + CO 3 2- (aq)  + Cu 2+ (aq)  + SO 4 2- (aq)     2K + (aq)  + SO 4 2- (aq)  + CuCO 3(s) Net Ionic equation:    Spectator ions  are eliminated Cu 2+ (aq)  + CO 3 2- (aq)     CuCO 3(s)
ASSUMPTIONS WITH EQUILIBRIUM Common Ion Effect For aqueous solutions, the addition of ions may or may not affect equilibrium. The added ion will  only  affect equilibrium when it is one that is  common  with those involved in the net ionic equation. Spectator ions will not affect equilibrium.

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Tang 06 assumptions with equilibrium 2

  • 2. ASSUMPTIONS WITH EQUILIBRIUM Example #1 At 2000°C, K eq is 6.40 x 10 -7 for the decomposition of CO 2 into CO and O 2 . Calculate all equilibrium concentrations if 0.250 mol of CO 2 is placed in a 1.00 L container at the given temperature.
  • 3. ASSUMPTIONS WITH EQUILIBRIUM Example #1 At 2000°C, K eq is 6.40 x 10 -7 for the decomposition of CO 2 into CO and O 2 . Calculate all equilibrium concentrations if 0.250 mol of CO 2 is placed in a 1.00 L container at the given temperature. 2CO 2(g)  2CO (g) + O 2(g) I 0.250 0 0 C -2x +2x +x E 0.250-2x 2x x K eq = [CO] 2 [O 2 ] [CO 2 ] 2 6.40x10 -7 = [2x] 2 [x] [0.250-2x] 2 6.40x10 -7 = 4x 3 0.0625-x+4x 2 How do we solve this cubic equation?!
  • 4. ASSUMPTIONS WITH EQUILIBRIUM Example #1 At 2000°C, K eq is 6.40 x 10 -7 for the decomposition of CO 2 into CO and O 2 . Calculate all equilibrium concentrations if 0.250 mol of CO 2 is placed in a 1.00 L container at the given temperature. 2CO 2(g)  2CO (g) + O 2(g) I 0.250 0 0 C -2x +2x +x E 0.250-2x 2x x Look at the K eq (which is 0.000000640): VERY little of the CO 2 actually decomposes. So x must be a VERY VERY small number. So we assume that 0.250-2x = 0.250 It’s as if we’re assuming that x is 0 .
  • 5. ASSUMPTIONS WITH EQUILIBRIUM Example #1 2CO 2(g)  2CO (g) + O 2(g) I 0.250 0 0 C -2x +2x +x E 0.250-2x 2x x K eq = [CO] 2 [O 2 ] [CO 2 ] 2 6.40x10 -7 = [2x] 2 [x] [0.250-2x] 2 Assumption: 0.250-2x = 0.250 6.40x10 -7 = [2x] 2 [x] [ 0.250 ] 2 6.40x10 -7 = 4x 3 0.0625 4.00x10 -8 = 4x 3 1.00x10 -8 = x 3 3 √(1.00x10 -8 ) = 3 √(x 3 ) 2.15x10 -3 = x
  • 6. ASSUMPTIONS WITH EQUILIBRIUM Example #1 At 2000°C, K eq is 6.40 x 10 -7 for the decomposition of CO 2 into CO and O 2 . Calculate all equilibrium concentrations if 0.250 mol of CO 2 is placed in a 1.00 L container at the given temperature. 2CO 2(g)  2CO (g) + O 2(g) I 0.250 0 0 C -2x +2x +x E 0.250-2x 2x x x = 2.15x10 -3 =2(2.15x10 -3 ) =0.0043M =0.250 – 2(2.15x10 -3 ) =0.247M .: [CO 2(g) ] = 2.47x10 -1 M, [CO (g) ] = 4.30x10 -3 M, & [O 2(g) ] = 4.30x10 -3 M
  • 7. ASSUMPTIONS WITH EQUILIBRIUM Example #1 2CO 2(g)  2CO (g) + O 2(g) I 0.250 0 0 C -2x +2x +x E 0.250-2x 2x x 0.247 and 0.250 are very close The difference is 1.2%. As long as the difference is less than 5%, you can use the assumption. You can also divide the initial concentration by k eq . If the answer is AT LEAST 100, you can use the assumption. 0.250/6.40x10 -7 = 3.91x10 5 , which is MUCH bigger than 100
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  • 9. ASSUMPTIONS WITH EQUILIBRIUM What is molar solubility of PbCl 2(s) in a 0.2 mol / L NaCl (aq) solution? K sp = 1.7x10 -5 K sp = solubility product constant Example #2
  • 10. ASSUMPTIONS WITH EQUILIBRIUM What is molar solubility of PbCl 2(s) in a 0.2 mol / L NaCl (aq) solution? K sp = 1.7x10 -5 Example #2 Na + Cl - Na + Cl - Na + Cl - Na + Cl - Na + Cl - Na + Cl - Na + Cl - PbCl 2(s)  Pb 2+ (aq) + 2 Cl - (aq) The Cl - ions ALREADY in solution will limit the amount of PbCl 2 that can be dissolved
  • 11. ASSUMPTIONS WITH EQUILIBRIUM Example #2 What is molar solubility of PbCl 2(s) in a 0.2 mol / L NaCl (aq) solution? K sp = 1.7x10 -5 PbCl 2(s)  Pb 2+ (aq) + 2Cl - (aq) I - 0 0.2 C - +x +2x E - x 0.2+2x K sp = [Pb 2+ ][Cl - ] 2 1.7x10 -5 = [x][0.2+2x] 2 Because K sp is SO small, very little PbCl 2 actually dissolves Assumption: 0.2+2x = 0.2 1.7x10 -5 = [x][ 0.2 ] 2 1.7x10 -5 = x 0.04 4.2x10 -4 = x .: the molar solubility of PbCl 2 in 0.2M NaCl (aq) is 4.2x10 -4 mol/L
  • 12. ASSUMPTIONS WITH EQUILIBRIUM Net Ionic Equations Do you remember what this is? How does it affect equilibrium? K 2 CO 3(aq) + CuSO 4(aq)  ? K 2 SO 4(aq) + CuCO 3(s) Chemical equation: Ionic equation:  Anything that is aqueous must be separated into its component ions 2K + (aq) + CO 3 2- (aq) + Cu 2+ (aq) + SO 4 2- (aq)  2K + (aq) + SO 4 2- (aq) + CuCO 3(s) Net Ionic equation:  Spectator ions are eliminated Cu 2+ (aq) + CO 3 2- (aq)  CuCO 3(s)
  • 13. ASSUMPTIONS WITH EQUILIBRIUM Common Ion Effect For aqueous solutions, the addition of ions may or may not affect equilibrium. The added ion will only affect equilibrium when it is one that is common with those involved in the net ionic equation. Spectator ions will not affect equilibrium.