I need a bit of help with a simple limit:
$\displaystyle \lim_{x\to\infty}\frac{x^2}{e^{x(s + 2)} (s + 2)} $
Do we just use L'Hopital's Rule here twice in order to see that the limit = zero, or is that the wrong way to go about it?
I need a bit of help with a simple limit:
$\displaystyle \lim_{x\to\infty}\frac{x^2}{e^{x(s + 2)} (s + 2)} $
Do we just use L'Hopital's Rule here twice in order to see that the limit = zero, or is that the wrong way to go about it?
S is something of a non-issue, as this limit came up as part of a Laplace transformation. I believe that zero is the correct answer to this limit - I just wanted to double check that the way I would go about it is valid and correct, or if my methodology was flawed, how else was I supposed to do it?