How is the series relevant?

If we know that the Maclaurin series of $\sin(x^2)$ is

$x^2 - \dfrac{x^6}{3!} + \dfrac{x^{10}}{5!} - \dfrac{x^{14}}{7!} + \cdots ,$

then what is the value of the $10^\text{th}$ derivative of $\sin(x^2 )$ at $x=0$ ?

$$ Notation : $!$ denotes the factorial notation. For example, $8! = 1\times2\times3\times\cdots\times8$ .