Introduction to 2016 Aime 1 Question 5
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Actually, k=2, 11, 22 is the full set of possible k values. I skipped over k=2 when I first did this A strictly increasing sequence of positive integers has the property that for every positive integer k, the subsequence a_2k- 2016 AIME 1 Question
Two circles intersect at points X and Y. A line is tangent to both circles at A and B. Another circle passes through A and B and ...
Summary & Highlights for 2016 Aime 1 Question 5
- A good
- 2016 AIME
- Welcome back! Here is the second, more intuitive solution to my favorite polynomial
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- Find the least positive integer m, such that m^2 - m + 11 is a product of at least four not necessarily distinct primes.
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