I forgot a requirement in my previous question (Find me 5 special squares) I am afraid now that this one is too simple/similar, but this was what I actually intended:
There are many squares that cannot be written as a number divided by the number of prime factors of that number.
Can you give me 5 of such squares that both
1 are relatively prime
2 can be divided by their number of prime factors
(Example: 16 is no such square since sqr(4)*6 has 6 prime factors)
(Example: 2^14 is no such square since it is not divisible by 14)