#Please explain this text about limits
13 messages · Page 1 of 1 (latest)
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You see how $f(x)=\frac{x^2-1}{x-1}$ has both a denominator and a numerator that is 0 for $x=1$. This 0 in the denominator makes sure that there is discontinuity, however we can still evaluate the limit.
Lumberdude #MakeWolfOwner
Right so, we can’t just plug in 1 to evaluate the limit as x->1, so we need a new strategy. I’m having trouble connecting that to the next part, “The limit has the form…”
They just say that you get 0/0 if you just plug in the numbers
That's in essence what it says
Anytime you have that it is in indeterminate form
OH, I see now, it is just using the numerator as f(x) and the denominator as g(x). I thought it was referring to the f(x) and g(x) at the top of the page
Yeah they really dun goofed in doing that