Also, the answer is supposed to be 493
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Consider an example: 6 and 36 where 6 = n and 36 = n(square)
then 6 has the factors = 1, 2, 3, 6 (4 in number)
and 36 had the factors = 1, 2, 3, 4, 6, 9, 12, 18, 36 (9 in number)
Now any of the factors of 6 are < 6 and hence we subtract those numbers or remove those numbers from the factors of n(square) -> we get 4, 9, 12, 18, 36 left.
Out of all of these factors, only 4 is < 6 that does NOT divide (specified according to qn to find factors < n that don't divide n).
So in an example such as this, we have only one factor.
Now considering that for this qn, n(square) has 59X35 factors = 2065 factors.
And n has 540 factors. So, subtracting them, the pool of factors we can choose from is = 2065 - 540 = 1525 factors. how do we know how many of these factors are less than n???????