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You will need to be able to write a general and solve for the units...

$r(t) = k[A]^n$

$r(t)$ is the initial rate as a function of time $t$, $k$ is the rate constant, $[A]$ is the concentration of $A$, and $n$ is the order of $A$.

Since $A$ is assumed the only reactant for simplicity, its order IS the reaction order. If the units of time are $"s"$, and of concentration are $"M"$, then:

$"M"/"s" = [???] cdot "M"^n$

$=> [???]$

$=$ $color(blue)("units of rate constant in general")$

$= color(blue)("M"^(1 - n)/"s")$

So,

  • zero order should simply be $"M"^(1 - 0)/"s" = "M/s"$.
  • first order should be $"M"^(1 - 1)/"s" = 1/"s"$.

Can you work out second order and third order?

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