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how many positive integers n less than 1000,have the property that the number of positive integers less than n which are coprime to n,is exactly n/3?
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24
In general the number of postive integers less then x, that have the property that the number of positive integers less then n which are coprime to n, is exactly n/3, is given exactly by $$\sum_{k\leq \log_3(x)}\log_2(\frac{x}{3^k})$$
Substitute $$x=1000$$ And you will get the desired result
can u explain that formula?
Yes.
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tanx
Can you do somthing for me though
wat?
sorry,i can't
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