Why does a reagent have to be in large stoichiometric excess in order for the reagents term in the rate law equation to be considered pseudo-zero order?

Time (min) Absorbance
0.00 0.909
0.25 0.426
0.50 0.278
0.75 0.206
1.00 0.164
1.25 0.136
1.50 0.116
1.75 0.102
2.00 0.090
2.25 0.081
2.50 0.074
2.75 0.067
3.00 0.062
3.25 0.058
3.50 0.054
3.75 0.050
4.00 0.047

1 Answer
Mar 3, 2018

Because then its concentration will change very little in comparison to another reagent.

By definition, that means its order is #0#, as the rate of reaction is based primarily on the reagent that disappears fastest... The reaction cannot continue after that point.

But this requires two reagents in the reaction. Otherwise, there is no basis of comparison, and it cannot be even pseudo zero order.

If we had a pseudo first order rate law given as

#r(t) = k[A]^0[B]#,

then if we get rid of #B#, #A# is no longer pseudo zero order.


I don't know why you have your data there, but it's 2nd order with respect to the reagent.

#1/([A]) = kt + 1/([A]_0)#, 2nd order integrated rate law

This is the only choice of #y# that gives a straight line.

What is the rate constant? What are its units?