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Kinetics Macroscopic view: How fast? Rates of reaction typically as concentration per time From properties of materials to Reaction Chemistry Microscopic view: What path? Mechanism sequence of chemical steps, to control it 2 levels of study, for 2 reasons: Let’s try it…
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H 2 O 2 decomposition reaction 2 H 2 O 2 (aq) --> O 2 (g) + 2 H 2 O
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The Bombardier beetle in action
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H 2 O 2 decomposition reaction 2 H 2 O 2 (aq) --> O 2 (g) + 2 H 2 O reaction progress affected by: o KIfaster Clno effect o Fe(3+)faster o Cu(2+)faster Also: higher [H 2 O 2 ]faster higher [KI]faster
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How to express ‘faster’ and ‘slower’? Rate = M / time (for solutions) so units of reaction Rate in M/sec or M sec -1 or mol L -1 sec -1 conventions: Rate is positive – so disappearance of peroxide has negative rate 2 H 2 O 2 (aq) --> O 2 (g) + 2 H 2 O
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How to express ‘faster’ and ‘slower’? conventions: Rate = M / time describes Average Rate [H 2 O 2 ] o Time, sec
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How to express ‘faster’ and ‘slower’? conventions: Instantaneous Rate: measured over infinitely small times, a differential function: Rate = M / time more precise [H 2 O 2 ] o Time, sec
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How to express ‘faster’ and ‘slower’? conventions: Rate depends on stoichiometry 2 H 2 O 2 (aq) --> O 2 (g) + 2 H 2 O More generally, for: A + B C + D Rate = + C]/ t = + D]/ t = - A]/ t = - B]/ t In units mol / L. sec
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[H 2 O 2 ] o Time, sec conventions: Initial Rates depend on initial concentrations
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Experiment to obtain kinetic data to measure H 2 O 2 decomposition
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Let’s use these conventions and look at some real data for the peroxide decomposition
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Data: O 2 pressure as H 2 O 2 decomposes over 10 min Note: Non-linear Plot means Rate not the same at beginning and at end
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For small time plot of data is nearly linear, so pO 2 / time approaches Instantaneous Rate In first 0.10 sec, the pressure goes from 102.74 to 102.91 kPA pO 2 / time = Rate (102.91 - 102.74) kPA / 0.10 min Rate = 1.7 kPA / min = slope
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In first 0.10 sec, the Rate = 1.7 kPA / min After 4 min, a 0.10 sec interval shows the pressure goes from 107.49 to 107.59 kPA pO 2 / time = Rate (107.59 - 107.49 ) kPA / 0.10 min Rate = 1.0 kPA / min = slope For small time plot of data is nearly linear, so pO 2 / time approaches Instantaneous Rate
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Data on how the rate of H 2 O 2 decomposition is affected by varying the initial [H 2 O 2 ] 2X 4.1 X Initial [H 2 O 2 ] is related to rates. What does a plot of [H 2 O 2 ] o vs Rate look like?
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Then: Rate = k[H 2 O 2 ] o or Rate / [H 2 O 2 ] o = k units: M / s M -1 = sec -1 Average k = 8.5 x10 -4 sec -1 from a line fitting of data: Rate constant, k = 8.3 x10 -4 sec -1 2.9 x10 -4 /.35 = 8.3 x10 -4 sec -1 2.15 x10 -4 /.25 = 8.6 x10 -4 sec -1 1.4 x10 -4 / 0.17 = 8.2 x10 -4 sec -1 7.5 x10 -5 M/sec /0.085 M = 8.8 x10 -4 sec -1 Rate is proportional to [H 2 O 2 ] o :
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Data on how the rate of H 2 O 2 decomposition is affected by varying the Initial [ I -] values. 2X 4.1 X 2X
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So Rate depends on [H 2 O 2 ] o : Rate rxn = k [H 2 O 2 ] o AND Rate depends on [KI] o : Rate rxn = k* [KI] o Overall, Rate depends on two parameters: Rate rxn = k’ [H 2 O 2 ] o [KI] o where k’= k k* And we say the overall reaction is Second Order, 2 o, First order, 1 o, in H 2 O 2 and First order, 1 o, in KI
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This expression where both dependences are written: Rate rxn = k’ [H 2 O 2 ] o [KI] o is the Rate law. The Rate Law is the reason Kinetics studies are done: It shows us the slowest step in reaction sequence: the Rate Determining Step, r.d.s.
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Obtaining Rate Constants from Kinetic Data
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Examples of Plots of Different Reaction Orders
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Integrated Rate Laws
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