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Rate Orders and Rate Laws

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Rate Orders and Rate

Laws

Reaction Rates

 Are measured as the change in concentration

over time. ∆[reactants]

∆time

 We can measure rate as the rate of

disappearance of reactants or the

appearance of products

 The reactants concentration decreases per unit

time and the product concentration increases

over time.

Reaction Rate Graph



[Products]

Increase









[Reactants]

Decrease









H2 + I2  2HI

 Rate Order – a specific exponential

relationship between the concentration

of a chemical and the rate of a reaction



 We look to see how the rate of a reaction

changes in relationship to a change in the

concentration of a reactant.

 Rate Orders – Tell us how the

rate changes with changes in

reactant concentration

 Zero Order (0o)– as concentration changes,

the reaction rate does not change



 First Order (1o) – as the concentration

changes, the rate changes by the same factor.

(double concentration = double rate)

 Second Order (2o) – as the concentration

changes, the rate changes by the same factor,

squared.

 (double concentration = rate increases by a factor

of 22 (or 4x)

 Or triple concentration = rate increase by a factor

of 32

 Third Order (3o)– as the concentration changes,

the rate changes by the same factor, cubed.

 (double concentration = rate increases by a factor

of 23 )

Rate Laws

A rate law is an equation that tells us the rate

order of each reactant in a reaction.

Its general form is

Rate = k [X]a[Y]b

 Where ‘a’ and ‘b’ represent the order of the

reactant X and Y respectively.

 [X] means the concentration of reactant X in

Molarity. (same thing for [Y])

 ‘k’ is the rate constant which is different for

every reaction and depends on temperature.

 The rate constant and rate orders for a reaction

can only be determined by experimentation

Example

 For the reaction X + Y  Z

 The following rate data was obtained.

Determine the rate order of each reactant, and

then write the rate law.

[X] [Y] Rate (M/sec)

1 1 4

2 1 16

1 3 12

3 3 ___?___



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