If and and , find the value of .
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Define such that , so - checking, , as required. So , making
Originally Posted by fardeen_gen If and and , find the value of . What has the "if" conditions got to do with the limit?
There is no f(x) in the limit!
I think the problem should read: If and , then . Use this theorem to evaluate the following limit...
This "theorem" makes sense because
It was just a poorly worded question, but an interesting technique I had not seen before.
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