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Limits again :)
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\[ 1 - \frac{x^2}{4} \le \phi (x) \le 1 + \frac{x^2}{2}, ~~~~~\forall x \ne 0\\ ~~\text{Calculate:}~~\lim_{x\rightarrow 0} \phi (x)\] ?
yeah
It looks like, as both the 'boundary' functions approach 0, we get 1 as the value. Since \( \phi (x) \) is between the two functions, it would have to approach that value as well. (So, squeeze theorem)
what access says. replace x by 0 on the left and on the right (since those functions are continuous, you compute the limit that way) and see that you get 1 on both sides
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Thank you guys, helped a lot :))
You're welcome! :D
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