Banhatti indices of a graph were introduced by Kulli. In this paper we have computed the general K-Banhatti indices, first and second K-Banhatti indices, K hyper Banhatti indices, modified K Banhatti indices and sum connectivity Banhatti indices for hexagonal, honeycomb and honeycomb derived networks. Hexagonal and Honeycomb Networks Fazal Dayan et al.: Computing Banhatti Indices of Hexagonal, Honeycomb and Derived Networks molecular graph and calculated atom bond connectivity reverse index and product connectivity reverse index for oxide and honeycomb networks [21], the direct and inverse sum Banhatti indices for some graphs [22], multiplicative connectivity banhatti indices of benzenoid systems and polycyclic aromatic hydrocarbons [23] and reverse zagreb and reverse hyper-zagreb indices and their polynomials of rhombus silicate networks [24].S. Hayat et al. [25] derived some new classes of networks from honeycomb network by using some basic graph operations like stellation, bounded dual and medial of a graph and denoted these n-dimensional honeycomb derived network of first type as 1 . We give analytic formulas of the general K-Banhatti indices, first and second K-Banhatti indices, K hyper Banhatti indices, modified K Banhatti indices and sum connectivity Banhatti indices of the hexagonal, honeycomb and honeycomb derived networks.