Problem Rankings

Rank Source Description Elo Rating
2221 AIME 2018 I Q12 For every subset \(T\) of \(U = \{ 1,2,3,\ldots,18... 1500.00
2222 AIME 2018 I Q13 Let \(\triangle ABC\) have side lengths \(AB=30\),... 1500.00
2223 AIME 2018 I Q14 Let \(SP_1P_2P_3EP_4P_5\) be a heptagon. A frog st... 1500.00
2224 AIME 2018 II Q1 Points \(A\), \(B\), and \(C\) lie in that order a... 1500.00
2225 AIME 2018 II Q2 Let \(a_0 = 2\), \(a_1 = 5\), and \(a_2 = 8\), and... 1500.00
2226 AIME 2018 II Q3 Find the sum of all positive integers \(b<1000\) s... 1500.00
2227 AIME 2018 II Q4 In equiangular octagon \(CAROLINE\), \(CA = RO = L... 1500.00
2228 AIME 2018 II Q5 Suppose that \(x\), \(y\), and \(z\) are complex n... 1500.00
2229 AIME 2018 II Q6 A real number \(a\) is chosen randomly and uniform... 1500.00
2230 AIME 2018 II Q7 Triangle \(ABC\) has sides \(AB=9,BC = 5\sqrt{3},\... 1500.00
2231 AIME 2018 II Q8 A frog is positioned at the origin in the coordina... 1500.00
2232 AIME 2018 II Q9 Octagon \(ABCDEFGH\) with side lengths \(AB = CD =... 1500.00
2233 AIME 2018 II Q10 Find the number of functions \(f(x)\) from \(\{1,2... 1500.00
2234 AIME 2018 II Q11 Find the number of permutations of \(1,2,3,4,5,6\)... 1500.00
2235 AIME 2018 II Q12 Let \(ABCD\) be a convex quadrilateral with \(AB=C... 1500.00
2236 AIME 2018 II Q14 The incircle of \(\omega\) of \(\triangle ABC\) is... 1500.00
2237 AIME 2018 II Q15 Find the number of functions \(f\) from \(\{0,1,2,... 1500.00
2238 AIME 2004 I Q1 The digits of a positive integer \(n\) are four co... 1500.00
2239 AIME 2004 I Q2 Set \(A\) consists of \(m\) consecutive integers w... 1500.00
2240 AIME 2004 I Q3 A convex polyhedron \(P\) has 26 vertices, 60 edge... 1500.00