Quotient curve analysis
Use the original real domain. All labelled coordinates and coefficients are exact; a removed point is not a graph intercept or inflection
\[f(x)=\frac{2(x-3)(x-3)}{(x-2)}\]
Find the vertical asymptote x=Pole and oblique asymptote y=mx+c. Give the number Z of distinct x-intercepts and their increasing x-values X1,X2; if Z=1 use X2=0 as a placeholder. Enter Yexists=1 and Yzero for the y-intercept, or Yexists=0,Yzero=0 when it is absent