  In this article, examples of Zariski pairs $(B_1, B_2)$ satisfying the
following condition are given: (i) $\deg B_1 = \deg B_2 = 7$. (ii) Irreducible
components of $B_i$ $(i = 1, 2)$ are lines and conics. (iii) Singularities of
$B_i$ $(i = 1, 2)$ are nodes, tacnodes and ordinary triple points.
  In order to construct $B_i$ ($i = 1, 2$), we make use of geometry of sections
of rational elliptic surfaces and their group structure. Dihedral covers play
important roles to distinguish the topology of $({\mathbb P}^2, B_i)$ $(i = 1,
2)$.
