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21 Sep 2025, 06:08
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The questions wordings seem much different from what solutions have been posted.
Had it been factors, it is understandable.
"How many different positive even divisors does n have, including n"
This can totally mean distinct values, for all its wordings is concerned.
Had it been factors, it is understandable.
"How many different positive even divisors does n have, including n"
This can totally mean distinct values, for all its wordings is concerned.
21 Sep 2025, 07:17
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dhruva09
You’re mistaken here. The question is only asking about the even divisors of a single n = 4p, not about all possible values across different choices of p. For any prime p > 2, n will always have exactly 4 even divisors: 2, 4, 2p, and 4p. If it were interpreted the way you suggest, then the answer would be infinitely many, since p can take infinitely many prime values and each would produce new divisors.
06 Oct 2025, 04:15
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The main issue I had to tackle was the scope of the question, we had P=3 as our one solution, but i was not sure about other prime numbers, that if we put them, would we still get 4 even divisors.
Anyone has any kind of tip that how to determine the scope, or extent to which we put put values to find out the solution?
Anyone has any kind of tip that how to determine the scope, or extent to which we put put values to find out the solution?
Walkabout
