Respuesta :

the cheap answer is, you can just multiply both sides by 6, that way you get rid of the denominator.

[tex]\bf 15-\cfrac{1}{6}n=\cfrac{1}{6}n-1\impliedby \times 6 \\\\\\ \boxed{6}\left( 15-\cfrac{1}{6}n \right)=\boxed{6}\left( \cfrac{1}{6}n-1 \right) \\\\\\ \boxed{6}\cdot 15-\boxed{6}\cdot \cfrac{1}{6}n=\boxed{6}\cdot \cfrac{1}{6}n-\boxed{6}\cdot 1\implies 90-n=n-6 \\\\\\ 90+6=n+n\implies 96=2n\implies \cfrac{96}{2}=n\implies 48=n [/tex]
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