  The general position problem is to find the cardinality of a largest vertex
subset S such that no triple of vertices of S lie on a common geodesic. For a
connected graph G, the cardinality of S is denoted by gp(G) and called
gp-number (or general position number) of G. In the paper, we obtain an upper
bound and a lower bound regarding gp-number in all cactus with k cycles and t
pendant edges. Furthermore, the gp-number of wheel graph is determined.
