  We propose a novel method of finding the classical limit of the matrix
geometry. We define coherent states for a general matrix geometry described by
a large-N sequence of D Hermitian matrices X_\mu (\mu =1,2, ..., D) and
construct a corresponding classical space as a set of all coherent states. We
also express various geometric objects on the classical space such as the
metric, Levi-Civita connection, curvature and Poisson tensor, in terms of the
matrix elements. This method provides a new class of observables in matrix
models, which characterize geometric properties of matrix configurations.
