So if we're saying the limit as x approaches zero of sine of x over sine of two x, well, sine of zero zero, sine of zero zero, you're gonna get zero over zero. Once again, indeterminate form, we fall into this category. And now you might recognize this is going to be equal to the limit as x approaches zero of sine of x. We can rewrite sine of two x as two sine x cosine x. And then those two can cancel out for all x's not equaling, for all x's not equaling zero if you wanna be really mathematical precise. And so there would have been a gap there for sure on the original graph if you were to graph y equals this. But now for the limit purposes, you could say this limit is going to be the limit as x approaches zero of one over two cosine of x.