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true or false: If f ( c )= L, then lim x->c f(x)= L
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false
the value can exist while the limit does not
does that work vice versa too? as in the limit exists but the value doesn't?
sure
|dw:1347250136037:dw|
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that is in fact the most common a simple example would be \[\lim_{x\to 2}\frac{x^2-4}{x-2}=4\] but the function evaluated at 2 does not exist
thank you
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