14 December 2010

• 14:2814:28, 14 December 2010 diff hist −64 2002 AMC 12A Problems/Problem 25 →See Also
• 14:2814:28, 14 December 2010 diff hist −13 2002 AMC 12A Problems/Problem 23 →See Also
• 14:2814:28, 14 December 2010 diff hist 0 2002 AMC 12A Problems/Problem 22 →See Also
• 14:2714:27, 14 December 2010 diff hist +2 2002 AMC 12A Problems/Problem 22 →See Also
• 14:2614:26, 14 December 2010 diff hist −15 2002 AMC 12A Problems/Problem 22 →See Also
• 14:2514:25, 14 December 2010 diff hist 0 m 2002 AMC 12A Problems/Problem 22 →See Also: Bottom box incorrectly said that the question was 24, not 22

2 April 2010

• 17:2717:27, 2 April 2010 diff hist +1 m 2010 AIME II Problems/Problem 5 →Solution
• 17:2617:26, 2 April 2010 diff hist +471 2010 AIME II Problems/Problem 5 →Solution: Created the solution.
• 17:1917:19, 2 April 2010 diff hist +798 N 2010 AIME II Problems/Problem 5 Created page with '== Problem 5 == Positive numbers <math>x</math>, <math>y</math>, and <math>z</math> satisfy <math>xyz = 10^{81}</math> and <math>(\log_{10}x)(\log_{10} yz) + (\log_{10}y) (\log_{…'

30 March 2010

• 21:3521:35, 30 March 2010 diff hist −2 m 2010 AIME I Problems/Problem 5 →Solution

30 December 2009

• 16:1116:11, 30 December 2009 diff hist +262 N 2002 AMC 10B Problems/Problem 18 Created page with '== Problem == Four distinct circles are drawn in a plane. What is the maximum number of points where at least two of the circles intersect? <math>\textbf{(A) } 8\qquad \textbf{…'
• 16:0616:06, 30 December 2009 diff hist 0 m 2002 AMC 10B Problems/Problem 13 →Problem
• 16:0516:05, 30 December 2009 diff hist −301 2002 AMC 10B Problems/Problem 13 →Solution