Ok IC. So for

It would be the same as: Lim f(x) - Lim f(g)

so for:

x becomes really close to one, making ln(x) extremely small. Then 1/rly small = rly big and approaches infinity?

Same with the other term:

[Math]

\displaystyle \lim_{x \to 1^{+}} \frac{1}{x-1} = \infty

[/tex]

because x-1 will approach a super small number, and the reciprocal of that will be a rly big number, approaching infinity.

So, then we have infinity-infinity = 0?

But this appears to be wrong. What is wrong with my reasoning?