simplify. \\frac{18y^{3}}{6y}

$simplify. \\frac{18y^{3}}{6y}$

simplify.
\frac{18y^{3}}{6y}

Divide the coefficient of the numerator (18) by the coefficient of the denominator (6). So, $\frac{18}{6} = 3$.

For the variable $ y $, use the rule of exponents $ \frac{y^m}{y^n}=y^{m - n} $. Here, $ m = 3 $ and $ n = 1 $, so $ \frac{y^3}{y}=y^{3 - 1}=y^2 $.

Multiply the simplified coefficient and the simplified variable. So, $ 3\times y^2 = 3y^2 $.

$ 3y^2 $