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By using determinantal representations of the W-weighted Drazin inversepreviously obtained by the author within the framework of the theory of thecolumn-row determinants, we get explicit formulas for determinantalrepresentations of the W-weighted Drazin inverse solutions  (analogs of Cramer's rule) of the quaternion matrix equations $ {\bf W}{\bfA}{\bf W}{\bf X}={\bf D}$, $ {\bf X}{\bf W}{\bf A}{\bf W}={\bf D} $, and ${\bfW}_{1}{\bf A}{\bf W}_{1}{\bf X}{\bf W}_{2}{\bf B}{\bf W}_{2}={\bf D} $.

Determinantal representations of W-weighted Drazin inverse solutions of some quaternion matrix equations