  This paper aims to investigate the curvature restricted geometric properties
admitted by Melvin magnetic spacetime metric, a warped product metric with
$1$-dimensional fibre. For this, we have considered a Melvin type static,
cylindrically symmetric spacetime metric in Weyl form and it is found that such
metric, in general, is generalized Roter type, $Ein(3)$ and has pseudosymmetric
Weyl conformal tensor satisfying the pseudosymmetric type condition $R\cdot
R-Q(S,R)=\mathcal L' Q(g,C)$. The condition for which it satisfies the Roter
type condition has been obtained. It is interesting to note that Melvin
magnetic metric is pseudosymmetric and pseudosymmetric due to conformal tensor.
Moreover such metric is $2$-quasi-Einstien, its Ricci tensor is Reimann
compatible and Weyl conformal $2$-forms are recurrent. The Maxwell tensor is
also pseudosymmetric type.
