If you have one die, lets say in 6 continuous rolls you roll the following:
3....3....6......2.....1....4
What is the possibility that after you roll the next 3....
That the following rolls would be.....
3......6......2......1......4. In that exact order for the following 5 rolls?
I don't think thus is too difficult a question but I don't have the knowledge to answer it.
Each roll takes a value from the set $\{1,2,\;...,6\}$, independent of past or future rolls. So the probability of seeing any sequence of 5 rolls is $\left( \frac{1}{6} \right)^5$, regardless of what the sequence might be.