  In this paper we show how to use drift analysis in the case of two random
variables $X_1, X_2$, when the drift is approximatively given by $A\cdot
(X_1,X_2)^T$ for a matrix $A$. The non-trivial case is that $X_1$ and $X_2$
impede each other's progress, and we give a full characterization of this case.
As application, we develop and analyze a minimal example TwoLinear of a dynamic
environment that can be hard. The environment consists of two linear function
$f_1$ and $f_2$ with positive weights $1$ and $n$, and in each generation
selection is based on one of them at random. They only differ in the set of
positions that have weight $1$ and $n$. We show that the $(1+1)$-EA with
mutation rate $\chi/n$ is efficient for small $\chi$ on TwoLinear, but does not
find the shared optimum in polynomial time for large $\chi$.
