this post was submitted on 07 Feb 2026
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It’s been a while… but isn’t that negative?
Or is there some default given of which side it’s approaching from.
I think it is not defined. It has a limes from the left (- inf) and limes from the right (+ inf) but no two-sided limes.
Edit: wolframalpha agrees but I don't know for sure
Is that the Tootsie Roll Theorem?
You put the lime on the coconut and drink it all up.
You put the lime in the coconut. You're such a silly woman.
No kink shaming!
Yeah, it would have to be defined as a one-sided limit.
(Just including the graph for reference. I'm not sure it helps with proper description or the answer the teacher was asking for, but you can see that from one direction it goes negative as you approach 8 and from the other it goes to positive infinity.)
I have a BA in Mathematics. The limit is indeed determined by the direction you approach the limiting value.
When given without specification, the limit is implied to come from the left, meaning it increases towards the limiting value, which is why you see +inf.
Yeah but then it should be negative infinite, cause if x<8 the fraction is negative.
Ah, I misread the - as a +. You're correct! Sorry, I just woke up and am in the middle of my morning doomscrolling sesh
Conveniently modeled with the same limit.
Though I'm not sure what negative doom is and what happens when it approaches infinity.
This is just not true. The normal limit we have here means a limit would have to exist from both directions and they should be equal. They're not, so the limit doesn't exist.
One-sided limits would be denoted by x -> 5– and x -> 5+ or similar.
PS: in complex analysis, there is no distinction between +infty and -infty, so there it would be correct to say the function has limit infty at 5.
You're right. But in this case, which is the case I was referring to, there is no two sided limit. It is discontinuous. It is in this case which I was referring to. Sorry for not being clear.
It should be +/-∞
Minus or plus depending on the side from which you approach the limes.
Infinity limes? After all these years, this meme starts to make sense: