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We show the density of eigenvalues for three classes of random matrixensembles is determinantal. First we derive the density of eigenvalues ofproduct of $k$ independent $n\times n$ matrices with i.i.d. complex Gaussianentries with a few of matrices being inverted. In second example we calculatethe same for (compatible) product of rectangular matrices with i.i.d. Gaussianentries and in last example we calculate for product of independent truncatedunitary random matrices. We derive exact expressions for limiting expectedempirical spectral distributions of above mentioned ensembles.

Determinantal point processes in the plane from products of random matrices