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does the graph of \(y=-\log(x+1)\) have aysmptotes?
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Yes. x = -1 is its vertical asymptote.
which one of these doesn't have asymptotes then? \[y={2\over x^2-1}\]\[y=e^{x-2}\]\[y={4x\over x^2+1}\]\[xy=1\]
It will be xy = 1.
but xy=1 is \(y={1\over x}\) and that has an asymptote at x=0...??
Ah, true! Sorry about that. y = 4x / (x^2 + 1) should be the answer. =)
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Since x^2 can never come out to be a negative number, the function will never be undefined.
ohhhh....i thought it saidm x^2-1 not +1 ...thanks @Dreweed ! :)
No problem! I am glad to help. ^.^
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