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Let $\mathbb{E}(H)$ and $\mathbb{V}(H)$ denote the edge set and the vertexset of the simple connected graph $H$, respectively. The mixed metric dimensionof the graph $H$ is the graph invariant, which is the mixture of two importantgraph parameters, the edge metric dimension and the metric dimension. In thisarticle, we compute the mixed metric dimension for the two families of theplane graphs viz., the Web graph $\mathbb{W}_{n}$ and the Prism allied graph$\mathbb{D}_{n}^{t}$. We show that the mixed metric dimension is non-constantunbounded for these two families of the plane graph. Moreover, for the Webgraph $\mathbb{W}_{n}$ and the Prism allied graph $\mathbb{D}_{n}^{t}$, weunveil that the mixed metric basis set $M_{G}^{m}$ is independent.

Unbounded Mixed Resolvability of Web Graph and Prism Related Graph