Category:Articles for deletion
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Pages in category "Articles for deletion"
The following 82 pages are in this category, out of 82 total.
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- 2008 Grade 8 CEMC Gauss Problems/Problem 1
- 2008 Grade 8 CEMC Gauss Problems/Problem 2
- 2008 Grade 8 CEMC Gauss Problems/Problem 3
- 2008 Grade 8 CEMC Gauss Problems/Problem 4
- 2008 Grade 8 CEMC Gauss Problems/Problem 7
- 2009 Grade 8 CEMC Gauss Problems/Problem 1
- 2009 Grade 8 CEMC Gauss Problems/Problem 11
- 2009 Grade 8 CEMC Gauss Problems/Problem 12
- 2009 Grade 8 CEMC Gauss Problems/Problem 13
- 2009 Grade 8 CEMC Gauss Problems/Problem 14
- 2009 Grade 8 CEMC Gauss Problems/Problem 15
- 2009 Grade 8 CEMC Gauss Problems/Problem 16
- 2009 Grade 8 CEMC Gauss Problems/Problem 17
- 2009 Grade 8 CEMC Gauss Problems/Problem 18
- 2009 Grade 8 CEMC Gauss Problems/Problem 19
- 2009 Grade 8 CEMC Gauss Problems/Problem 2
- 2009 Grade 8 CEMC Gauss Problems/Problem 20
- 2009 Grade 8 CEMC Gauss Problems/Problem 21
- 2009 Grade 8 CEMC Gauss Problems/Problem 22
- 2009 Grade 8 CEMC Gauss Problems/Problem 23
- 2009 Grade 8 CEMC Gauss Problems/Problem 3
- 2009 Grade 8 CEMC Gauss Problems/Problem 4
- 2009 Grade 8 CEMC Gauss Problems/Problem 5
- 2009 Grade 8 CEMC Gauss Problems/Problem 6
- 2009 Grade 8 CEMC Gauss Problems/Problem 7
- 2009 Grade 8 CEMC Gauss Problems/Problem 9
- 2019 MPFG Problems/Problem 15
- 2019 MPFG Problems/Problem 17
- 2019 Team
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- Let $x$ be the number $9$ followed by $2015$ zeros. What is smallest integer greater than or equal to $x$ that is divisible by 11? Expression your answer in terms of $x$.
- Let a and b be nonzero real numbers such that (2 - 7i)(a + bi)is pure imaginary. Find a/b.
- List of national MATHCOUNTS teams
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