#logarithm question
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You can show that $\prod_{d\mid n}d=n^{\tau(n)/2}$, where $\tau(n)$ counts the number of divisors
Omegabet_
to which you get an explicit value of x
yeah I saw this formula just today
But
this question can be solved without the formula
I assume it can be
that's what I'm looking for
ig argue how many divisors are between 1 and 10, 10 and 100, 100 and 1000,...?
What will that achieve
lets you determine what integers x lies between I believe
I mentioned this cause this is how I would attempt it. I dont readily see another way
@chilly parcel do you know the formula for number of divisors of a particular number?
all positive divisors of a number n ranges between 1 to sqrt(n)
so in your case you just need to check up to 10⁴