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Find value(s) of parameter c (if exists) that make f continuous everywhere.
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\(\Large f(x) = \frac{2}{x + c}\) I think there is no parameter that can make f continuous everywhere. Right?
seems like you can always solve \(x+c=0\) no matter what \(c\) is
No roots exist? But, what satellite73 said is true.
may possible bad idea but what is in case when c=-x => the fraction is undefined
In this case, it would be undefined, but if more information was stated, then it wouldn't be based on the values given.
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Thanks :)
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