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find the limit.
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\[ \lim_{x \rightarrow infinity} (1-9x)^1/x\]
that is raised to the 1/x
taking a limit @ infinity is basically asking about the end behaviour of a graph. What is its horizontal asymptotes? as x -> infinity, 1/x will get smaller and smaller approaching 0. it will eventaully get to \[(1-9(\infty))^0\] so in this case, your limit will evaluate to 1. However this can only be said because 1/x grows faster than a linear equation IE (1-9x)
so would the limit be infinity?
The limit is 1, you are evaluating it @ infinity
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ok thanks alot
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