Answer
See upper graph,
vertical asymptote $x=3$
x-intercepts $1.6,2.7$
y-intercepts $-2$
local minima $(0.6,-2.3),(3.4,54.3)$,
local maxima $(-0.4,-1.8),(2.4,3.8)$
end behaviors: $y=x^3$, see lower graph.
Work Step by Step
See upper graph, and based on the curve, we have
vertical asymptotes, $x=3$
x-intercepts, $1.6,2.7$
y-intercepts $-2$
local minima $(0.6,-2.3),(3.4,54.3)$,
local maxima $(-0.4,-1.8),(2.4,3.8)$
end behaviors: use long division (shown in the middle of the figure),
we can find the quotient as $y=x^3$ which has the same end behavior as the rational function, see lower graph.