Problem Rankings

Rank Source Description Elo Rating
2521 AIME 2005 II Q10 Given that \(O\) is a regular octahedron, that \(C... 1500.00
2522 AIME 2005 II Q11 Let \(m\) be a positive integer, and let \(a_0, a_... 1500.00
2523 AIME 2005 II Q12 Square \(ABCD\) has center \(O\), \(AB=900\), \(E\... 1500.00
2524 AIME 2005 II Q13 Let \(P(x)\) be a polynomial with integer coeffici... 1500.00
2525 AIME 2005 II Q14 In triangle \(ABC\), \(AB=13\), \(BC=15\), and \(C... 1500.00
2526 AIME 2005 II Q15 Let \(w_{1}\) and \(w_{2}\) denote the circles \(x... 1500.00
2527 AIME 2006 I Q1 In quadrilateral \(ABCD, \angle B\) is a right ang... 1500.00
2528 AIME 2006 I Q2 Let set \(\mathcal{A}\) be a 90-element subset of ... 1500.00
2529 AIME 2006 I Q4 Let \(N\) be the number of consecutive 0's at the ... 1500.00
2530 AIME 2006 I Q5 The number \[ \sqrt{104\sqrt{6}+468\sqrt{10}+144\s... 1500.00
2531 AIME 2006 I Q6 Let \(\mathcal{S}\) be the set of real numbers tha... 1500.00
2532 AIME 2006 I Q8 Hexagon \(ABCDEF\) is divided into four rhombuses,... 1500.00
2533 AIME 2006 I Q10 Eight circles of diameter 1 are packed in the firs... 1500.00
2534 AIME 2006 I Q11 A collection of 8 cubes consists of one cube with ... 1500.00
2535 AIME 2006 I Q12 Find the sum of the values of \(x\) such that \(\c... 1500.00
2536 AIME 2006 I Q13 For each even positive integer \(x\), let \(g(x)\)... 1500.00
2537 AIME 2006 I Q14 A tripod has three legs each of length 5 feet. Wh... 1500.00
2538 AIME 2006 II Q1 In convex hexagon \(ABCDEF\), all six sides are co... 1500.00
2539 AIME 2006 II Q2 The lengths of the sides of a triangle with positi... 1500.00
2540 AIME 2006 II Q3 Let \(P\) be the product of the first 100 positive... 1500.00