The isolation method.

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The Isolation Method

Simplifying nth Order Reactions to use Simple Integrated Rate Equations

Introduction

Many mechanisms of reactions are categorised by a rate-limiting step, thus the rate of the reaction is hindered by a slow step that the reactions must overcome. In this practical a catalyst (H2SO4-) is used to increase the rate of the reaction, without being consumed in the reaction. The reaction below is a reaction that uses a catalyst in order to react:

CH3COCH3 + I3 → CH3COCH2I + 2 I- + H+

In theory, if the catalysed reaction is quicker than the uncatalysed one, then the equation can be written in the form below:

Rate = k [CH3COCH3]m [H2SO4-]n [I3-]p

Although the constants can be found by using initial rate equations, in this practical, iodine is isolated. Therefore, the disappearance of this reactant is monitored as the other reactant concentrations are kept constant.

In order to isolate one reactant, the concentration is kept much smaller than those of the other reactants. In this practical the propanone and sulphuric acid are much higher than that of the iodine. Therefore, the concentrations of the propanone and sulphuric acid do not change significantly during the experiment.

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Results

For the Run A with 2 cm3 propanone, 4 cm3 sulphuric acid and 13 cm3 water and 1 cm3 Iodine

The graph for [I3-] gives a straight line graph; therefore, the gradient can be worked out to be:

-7.13 x 10-3

For Run A, k1 can now be worked out using the equation:

Rate = k1 [I3-]p

-7.13 x 10-3 = k1 [0.1]0

           

k1 =         -7.13 x 10-3

[0.1]0 

k1 =         -7.13 x 10-3

For Run B, k1 can be worked out as:

k1 =         -6.7 x 10-3

[0.1]0 

k1 =         -6.7 x 10-3

For ...

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