Convert CTL* formula to CTL
A somewhat late response:

The formula $AX(p U q)$ is equivalent to the CTL formula $AXA(pUq)$: Consider a state that satisfies the former, then in all the paths from it, after one transition it holds that $pUq$. Thus, in all the paths after one transition, we reach a state from which all the paths satisfy $p U q$, so the state satisfies the latter. The converse is obvious, sine the second formula is harder to satisfy.

So an equivalent CTL formula is 
$EF[p\wedge AXA(pUq)]$.