Let $m \propto C^{x}G^{y}h^{z}$ By substituting the following dimensions: $\lbrack C\rbrack = LT^{- 1};\lbrack G\rbrack = \lbrack M^{- 1}L^{3}T^{- 2}\rbrack$ and $\lbrack h\rbrack = \lbrack ML^{2}T^{- 1}\rbrack$ Now comparing both sides we will get $x = 1/2;y = - 1/2,\ z = \ + 1/2$ So $m \propto c^{1/2}G^{- 1/2}h^{1/2}$