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$\large{\frac{{\color{magenta}5^6}\,*\, {\color{blue}5^3}\,*\,{\color{BurntOrange}5^6}}{{\color{Green}5^{14}}} \\~\\ =\frac{{\color{magenta}5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5}\,*\,{\color{blue}5\,*\,5\,*\,5}\,*\,{\color{BurntOrange}5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5}}{{\color{Green}5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5}} \\~\\ =\frac{5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5}{5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5\,*\,5} \\~\\ =\frac {5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5} {\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5\,*\,\not5} \\~\\=5}$