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Given that n≥1, what is the smallest positive integer n whose divisors have the product of n^8?
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\[(1)^4(1)^4=(1)^8\] 1 is the smallest integer n i don't think i understand what you are asking
it has to be greater then one because n>1
It says n >= 1
it has = 1
n>1 so it cannt equal one
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So, you are saying you typed the question wrong? Because your original typed question says n>=1.
\[n \ge 1 => \text{ n can be =1 or greater than 1}\]
Given that n>1, what is the smallest positive integer n whose divisors have a produst of n^8?
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