A mad scientist conducted $n$ independent identical experiments and claimed that $x$ of them were successful. It is well known that the mad scientist is wrong in exactly 90\% of cases when determining the success of a single experiment. Your task is to write a program that calculates the minimum and the maximum possible number of successful experiments for all $x$ from $0$ to $n$. It is guaranteed that the total number of experiments is always divisible by $10$.