Asked by hiroko
g(x)=(x^2+2x+1)/(x^2-x-6)
1. Find any holes in the graph of g(x)
2. Find any horizontal or oblique asymptote for the graph.
3. Determine where (if any at all) the graph of g(x) crosses the horizontal or oblique asymptote.
1. Find any holes in the graph of g(x)
2. Find any horizontal or oblique asymptote for the graph.
3. Determine where (if any at all) the graph of g(x) crosses the horizontal or oblique asymptote.
Answers
Answered by
Steve
since the denominator is (x-3)(x+2), there are asymptotes (and hence, holes) at x = -2,3
as x->∞, g(x)->1, so the horizontal asymptote is at g=1
g(-7/3) = 1
as x->∞, g(x)->1, so the horizontal asymptote is at g=1
g(-7/3) = 1
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