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If I have a function with the end behavior f(x)--> ∞ as x--> ∞ and f(x)--> -∞ as x--> -∞ but it has a oblique asymptote at, say, y=x-3, would the end behavior actually be f(x)--> ∞ as x--> y=x-3 and f(x)--> -∞ as x--> y=x-3? Does that make sense?
In other words, how do I describe the end behavior of a function with an oblique asymptote?
It is of no consequence. I suppose you could say f(x) ==> x-3 and x ==> ∞, but that means no more or less than f(x) ==> ∞ and x ==> ∞, since x-3 ALSO x ==> ∞
Thanks, that makes sense. :D
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