The question is:
Let where and , . Prove that Log is not continuous on
Hint: Consider the sequences {-1+i/n} and {-1-i/n}.
I am not sure how I should be using these sequences in the proof.
Please help!
There's something alluring about giving late replies.
Let's see what we have.
-The function
-The point -1, which belongs to the interval
-Two sequences, , which converge to -1.
If the function were continuous at -1, then the limits should be equal.
But...