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General Chemistry II CHEM 152 Week 3
Week 3 Reading Assignment Chapter 13 – Sections 13.5 (temperature), 13.7 (catalysts)
Temperature and Rate ,[object Object],[object Object],[object Object],k Temperature We need a microscopic model to explain this
[object Object],[object Object],[object Object],[object Object],Collision Rate Model
[object Object],Right Orientation
Activation Energy ,[object Object],[object Object]
The higher the temperature, the more molecules have energy to overcome the activation energy barrier. Low T High T Extra molecules at high T that exceed the E a Enough Energy
Transition State
Examining a reaction ,[object Object],This reaction is  suspected  to be first order… Design an experiment to determine the order of the reaction. CH 3 NC CH 3 CN
Reaction Coordinate Diagrams ,[object Object],Reaction Coordinate CH 3 NC CH 3 CN rearrangement of  methyl isonitrile.
k and Catalysis ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Temperature and Rate ,[object Object],[object Object],[object Object],k Temperature We need a microscopic model to explain this
Reaction Coordinate Diagrams E Reactants E Products ∆ E reaction E activated complex E a Notice E a  is not related to  ∆E
Find  E a  and  ∆E  in each case.  Identify endothermic and exothermic processes. Your Turn
SOLUTION A key reaction in the upper atmosphere is The  E a(fwd)  is 19 kJ, and the   H rxn  ( ∆E)  for the reaction is -392 kJ. Draw a reaction energy diagram for this reaction, postulate a transition state, and calculate  E a (rev) . Your Turn O 3 ( g ) + O( g )  2O 2 ( g ) transition state E a = 19kJ  H rxn  = -392kJ E a (rev) = (392 + 19)kJ = 411kJ
The Arrhenius Equation ln  k  = ln A - E a /RT where  k   is the rate constant at  T E a  is the activation energy R  is the energy gas constant = 8.3145 J/(mol K) T  is the Kelvin temperature A  is the collision frequency factor Temperature Effects ln k 2 k 1 = E a R - 1 T 2 1 T 1 -
ln  k  = -E a /R (1/T) + ln A Graphical Analysis . Y  =  m  X  +  b
Typical Problems Suppose a chemical reaction has an activation energy of 76 kJ/mol.  By what factor is the rate of reaction at 50  o C increased over its rate at 25  o C? k 2 =rate constant @ 50ºC k 1 =rate const @ 25ºC k 2 /k 1  = 10.7 over 10 times faster! = -76000 J 8.3145 J/mol K ln k 2 k 1 = 2.37 ln k 2 k 1 1 323.15K 1 298.15K -
The decomposition of hydrogen iodide, E a  = ___________ kJ/mol 2HI( g )     H 2 ( g ) + I 2 ( g ) has rate constants of 9.51x10 -9  L/mol*s at 500. K and 1.10x10 -5  L/mol*s at 600. K.  Find  E a .
SOLUTION The decomposition of hydrogen iodide, has rate constants of 9.51x10 -9 L/mol*s at 500. K and 1.10x10 -5  L/mol*s at 600. K.  Find  E a . E a  = 1.76 x 10 5  J/mol  = 176 kJ/mol Answer / 2HI( g )  H 2 ( g ) + I 2 ( g ) ln k 2 k 1 = E a - R 1 T 2 1 T 1 - ln 1.10x10 -5 L/mol*s 9.51x10 -9 L/mol*s 1 600K 1 500K - E a  = - (8.314J/mol*K)
Series of plots of concentra-tion vs. time Initial rates Reaction orders Rate constant ( k ) and actual rate law Integrated rate law (half-life, t 1/2 ) Rate constant and reaction order Activation energy,  E a Plots of concentration vs. time Overview Find  k   at varied T Determine slope of tangent at t 0  for each plot Compare initial rates when [A] changes and [B] is held constant and vice versa Substitute initial rates, orders, and concentrations into general rate law:  rate =  k  [A] m [B] n Use direct, ln or inverse plot to find order Rearrange to linear form and graph Find  k   at varied T
Catalysis ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
[object Object],MnO 2  catalyzes decomposition of H 2 O 2 2 H 2 O 2      2 H 2 O  + O 2 Catalysis Uncatalyzed reaction Catalyzed reaction
[object Object],“ Cattle-ists” Will they get there very quickly on their own?  Will they take the shortest path do get there?  Is there a way to help?
[object Object],“ Cattle-ists” The end result is the same – but the reaction takes a more efficient path.
The metal-catalyzed hydrogenation of ethylene
Catalytic Converters 13.6 CO + Unburned Hydrocarbons + O 2 CO 2  + H 2 O catalytic converter 2NO + 2NO 2 2N 2  + 3O 2 catalytic converter
Catalysis ,[object Object],Enzymes are specialized organic substances, composed of polymers of amino acids ( proteins ), that act as catalysts to regulate the speed of the many chemical reactions involved in the metabolism of living organisms.
Enzyme Catalysis
Enzymes uncatalyzed enzyme catalyzed
Enzymes Saturation Effects (substrate =  reactant) Denaturization
Summary Activity: Fireflies flash at a rate that is temperature dependent.  At 29 ˚C the average firefly flashes at a rate of 3.3 flashes every 10. seconds. At 23 ˚C the average rate is 2.7 flashes every 10. seconds. Use the Arrhenius equation to determine the activation energy (kJ/mol) for the flashing process.

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Lect w3 152_d2 - arrhenius and catalysts_alg (1)

  • 1. General Chemistry II CHEM 152 Week 3
  • 2. Week 3 Reading Assignment Chapter 13 – Sections 13.5 (temperature), 13.7 (catalysts)
  • 3.
  • 4.
  • 5.
  • 6.
  • 7. The higher the temperature, the more molecules have energy to overcome the activation energy barrier. Low T High T Extra molecules at high T that exceed the E a Enough Energy
  • 9.
  • 10.
  • 11.
  • 12.
  • 13. Reaction Coordinate Diagrams E Reactants E Products ∆ E reaction E activated complex E a Notice E a is not related to ∆E
  • 14. Find E a and ∆E in each case. Identify endothermic and exothermic processes. Your Turn
  • 15. SOLUTION A key reaction in the upper atmosphere is The E a(fwd) is 19 kJ, and the  H rxn ( ∆E) for the reaction is -392 kJ. Draw a reaction energy diagram for this reaction, postulate a transition state, and calculate E a (rev) . Your Turn O 3 ( g ) + O( g ) 2O 2 ( g ) transition state E a = 19kJ  H rxn = -392kJ E a (rev) = (392 + 19)kJ = 411kJ
  • 16. The Arrhenius Equation ln k = ln A - E a /RT where k is the rate constant at T E a is the activation energy R is the energy gas constant = 8.3145 J/(mol K) T is the Kelvin temperature A is the collision frequency factor Temperature Effects ln k 2 k 1 = E a R - 1 T 2 1 T 1 -
  • 17. ln k = -E a /R (1/T) + ln A Graphical Analysis . Y = m X + b
  • 18. Typical Problems Suppose a chemical reaction has an activation energy of 76 kJ/mol. By what factor is the rate of reaction at 50 o C increased over its rate at 25 o C? k 2 =rate constant @ 50ºC k 1 =rate const @ 25ºC k 2 /k 1 = 10.7 over 10 times faster! = -76000 J 8.3145 J/mol K ln k 2 k 1 = 2.37 ln k 2 k 1 1 323.15K 1 298.15K -
  • 19. The decomposition of hydrogen iodide, E a = ___________ kJ/mol 2HI( g )  H 2 ( g ) + I 2 ( g ) has rate constants of 9.51x10 -9 L/mol*s at 500. K and 1.10x10 -5 L/mol*s at 600. K. Find E a .
  • 20. SOLUTION The decomposition of hydrogen iodide, has rate constants of 9.51x10 -9 L/mol*s at 500. K and 1.10x10 -5 L/mol*s at 600. K. Find E a . E a = 1.76 x 10 5 J/mol = 176 kJ/mol Answer / 2HI( g ) H 2 ( g ) + I 2 ( g ) ln k 2 k 1 = E a - R 1 T 2 1 T 1 - ln 1.10x10 -5 L/mol*s 9.51x10 -9 L/mol*s 1 600K 1 500K - E a = - (8.314J/mol*K)
  • 21. Series of plots of concentra-tion vs. time Initial rates Reaction orders Rate constant ( k ) and actual rate law Integrated rate law (half-life, t 1/2 ) Rate constant and reaction order Activation energy, E a Plots of concentration vs. time Overview Find k at varied T Determine slope of tangent at t 0 for each plot Compare initial rates when [A] changes and [B] is held constant and vice versa Substitute initial rates, orders, and concentrations into general rate law: rate = k [A] m [B] n Use direct, ln or inverse plot to find order Rearrange to linear form and graph Find k at varied T
  • 22.
  • 23.
  • 24.
  • 25.
  • 27. Catalytic Converters 13.6 CO + Unburned Hydrocarbons + O 2 CO 2 + H 2 O catalytic converter 2NO + 2NO 2 2N 2 + 3O 2 catalytic converter
  • 28.
  • 31. Enzymes Saturation Effects (substrate = reactant) Denaturization
  • 32. Summary Activity: Fireflies flash at a rate that is temperature dependent. At 29 ˚C the average firefly flashes at a rate of 3.3 flashes every 10. seconds. At 23 ˚C the average rate is 2.7 flashes every 10. seconds. Use the Arrhenius equation to determine the activation energy (kJ/mol) for the flashing process.

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