  The conformable time fractional forms of some partial differential equations
are solved in the study. The existence of chain rule and the derivative of
composite function enable the equations to be reduced to some ordinary
differential equations by using some particular wave transformations. The
modified Kudryashov method implemented to derive the exact solutions for the
Benjamin-Bona Mahony (BBM), the symmetric BBM and the equal width (EW)
equations in the conformable fractional time derivative forms. The obtained
explicit solutions are illustrated for some time fractional orders in the
interval $(0,1]$.
