No products in the cart.

Harder function limits to calculate often require substitution, for example:
Example
The limit in the numerator does not exist, in the denominator it approaches zero… What does the whole thing approach?
A convenient substitution would be:
From the substitution, it follows that:
And that if , then
. So we have:
And this limit does not exist, which can be proven in the manner shown in another of my posts.