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In this paper, we consider conic-line arrangements that arise from Poncelet'sclosure theorem. We study unramified double covers of the union of two conics,that are induced by a $2m$-sided Poncelet transverse. As an application, weshow the existence of families of Zariski pairs of degree $2m+6$ for $m\geq 2$that consist of reducible curves having two conics and $2m+2$ lines asirreducible components.

Poncelet's closure theorem and the embedded topology of conic-line arrangements