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Why doesn't a removable discontinuity produce an asymptote on the graph of a polynomial function, even though it is excluded from the domain of the function?
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becasue an asymptote is defined more by the graph snuggling up close to it;
a hole is created when the badness of the bottom is controled by the top so that it simply vanishes at the hole
an asymptote has no controlling feature so that it slides up to it
consider the graphs of: 3/x and 3x/x
http://www.wolframalpha.com/input/?i=y%3D3%2Fx++and++y%3D3x%2Fx one provides control, the other not
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