I How to calculate this Bessel's terms limit?

[JorgeM]

TL;DR Summary

I got to calculate this limit, but It is not clear to me if I have to use the original defitinion from the Bessels terms because I have already tried and It didn't resulted.
If you could suggest me a way to do it you would help me a lot.
Thanks

$$
\lim_{x \to 0} [ \frac{J_{p}(x)}{Y_{p}(x)} ]
$$

 

[Paul Colby]

The problem I see is $x=0$ is a singular point of $Y_p(x)$ so the answer will depend on how one approaches $x=0$. for $p$ an integer and approaching along the real $+x$ axis I think the limit is 0.