Problem Rankings

Rank Source Description Elo Rating
481 AMC 12 1998 A Q30 For each positive integer \(n\), let \[a_n = \fra... 1516.00
482 AMC 12 1997 A Q29 Call a positive real number special if it has a de... 1516.00
483 AMC 12 1993 A Q22 Twenty cubical blocks are arranged as shown. First... 1516.00
484 AMC 12 1993 A Q28 How many triangles with positive area are there wh... 1516.00
485 AMC 12 1995 A Q12 Let \(f\) be a linear function with the properties... 1516.00
486 AMC 12 1995 A Q19 Equilateral triangle \(DEF\) is inscribed in equil... 1516.00
487 AMC 12 1995 A Q24 There exist positive integers \(A,B\) and \(C\), w... 1516.00
488 AMC 12 1995 A Q25 A list of five positive integers has mean \(12\) a... 1516.00
489 AMC 12 1995 A Q29 For how many three-element sets of positive intege... 1516.00
490 AMC 12 1989 A Q18 The set of all numbers x for which \[x+\sqrt{x^{2}... 1516.00
491 AMC 12 1989 A Q26 A regular octahedron is formed by joining the cent... 1516.00
492 AMC 12 1989 A Q28 Find the sum of the roots of \(\tan^2x-9\tan x+1=0... 1516.00
493 AMC 12 1990 A Q21 Consider a pyramid \(P-ABCD\) whose base \(ABCD\) ... 1516.00
494 AMC 12 1986 A Q21 In the configuration below, \(\theta\) is measured... 1516.00
495 AMC 12 1986 A Q27 In the adjoining figure, \(AB\) is a diameter of t... 1516.00
496 AMC 12 1986 A Q30 The number of real solutions \((x,y,z,w)\) of the ... 1516.00
497 AMC 12 1988 A Q13 If \(\sin\ x\ =\ 3\ \cos\ x\) then what is \(\sin\... 1516.00
498 AMC 12 1987 A Q11 Let \(c\) be a constant. The simultaneous equation... 1516.00
499 AMC 12 1987 A Q17 In a mathematics competition, the sum of the score... 1516.00
500 AMC 12 1987 A Q19 Which of the following is closest to \(\sqrt{65}-\... 1516.00