limits
find the indicated limit, if it exist\[\lim_{x \rightarrow a} f(x)\]|dw:1403104288307:dw|
@ganeshie8 how do i determine limits? :c
the limit depends on a
a what?
are you sure that you wrote corectly the entire exercise?
yes im positive i wrote it correctly
\[\large \lim_{x\to\color{red}{a}}\] this \(a\)
It doesn't exist
okay but where is a in the problem.... like the numbers part
What is \(x\) approaching?
that's why it doesn't exist
x is approaching a since a is not defined limit has no sense
its approaching a! /).(\ but the numbers. that actual numbers instead of a formula.....
a can be (1,2,76557,2313,+∞,-∞..................)
its either 9, -4, or -13, or it dosent exist
it says that into direction??
Judging by the statement of the problem, we could probably assume \(a=0\), so you compute \[\lim_{x\to0}f(x)=\lim_{x\to0^+}f(x)=\lim_{x\to0^-}f(x)\] If the one-sided limits are the same, the limit exists.
no i just have multiple choice
but the actual equation didnt even have a lim sign before the f(x)...
what are the multiple choice answers
i just gave them like 2 messages ago
9, -4, or -13, or it dosent exist
|dw:1403106315406:dw| That's my best guess
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