How can I find all three-digit numbers which:
- Do not contain a $0$ digit
- Have different digits
- Are divisible by below described groups of its own digits
The number passing first two conditions should be divisible by two-digit group of its own digits, which are made by omitting one of the number's digits.
number = $132$
It has only non-zero digits
It has different digits
And it should be divisible by $13$, $12$, and $32$. (omitting one digit)
Thanks a lot in advance for helping me finding these!