Problem Rankings

Rank Source Description Elo Rating
2761 AIME 1988 I Q5 Let \(m/n\), in lowest terms, be the probability t... 1500.00
2762 AIME 1988 I Q6 It is possible to place positive integers into the... 1500.00
2763 AIME 1988 I Q7 In triangle \(ABC\), \(\tan \angle CAB = 22/7\), a... 1500.00
2764 AIME 1988 I Q8 The function \(f\), defined on the set of ordered ... 1500.00
2765 AIME 1988 I Q9 Find the smallest positive integer whose cube ends... 1500.00
2766 AIME 1988 I Q11 Let \(w_1, w_2, \dots, w_n\) be complex numbers. ... 1500.00
2767 AIME 1988 I Q12 Let \(P\) be an interior point of triangle \(ABC\)... 1500.00
2768 AIME 1988 I Q13 Find \(a\) if \(a\) and \(b\) are integers such th... 1500.00
2769 AIME 1988 I Q14 Let \(C\) be the graph of \(xy = 1\), and denote b... 1500.00
2770 AIME 1988 I Q15 In an office at various times during the day, the ... 1500.00
2771 AIME 2016 I Q1 For \(-1 < r < 1\), let \(S(r)\) denote the sum of... 1500.00
2772 AIME 2016 I Q3 A regular icosahedron is a \(20\)-faced solid wher... 1500.00
2773 AIME 2016 I Q4 A right prism with height \(h\) has bases that are... 1500.00
2774 AIME 2016 I Q5 Anh read a book. On the first day she read \(n\) p... 1500.00
2775 AIME 2016 I Q6 In \(\triangle ABC\) let \(I\) be the center of th... 1500.00
2776 AIME 2016 I Q7 For integers \(a\) and \(b\) consider the complex ... 1500.00
2777 AIME 2016 I Q8 For a permutation \(p = (a_1,a_2,\ldots,a_9)\) of ... 1500.00
2778 AIME 2016 I Q9 Triangle \(ABC\) has \(AB = 40\), \(AC = 31\), and... 1500.00
2779 AIME 2016 I Q10 A strictly increasing sequence of positive integer... 1500.00
2780 AIME 2016 I Q12 Find the least positive integer \(m\) such that \(... 1500.00