  We find a new Zariski pair with non-isomorphic fundamental groups that
consists of degree $ 8 $ conic-line arrangements. Each arrangement has three
conics and two lines. We use the Van Kampen Theorem and some known Coxeter
groups to determine the fundamental groups.
  Two examples of Zariski pairs that were introduced in 2014 by the last named
author, are given as well. They consist of a pair of conic-line arrangements
with three conics in each (and thus, each has a single line) and a pair with
two conics in each (and thus, each has three lines). By our methods, we are
able to show that these two Zariski pairs have non-isomorphic fundamental
groups.
