Problem Rankings

Rank Source Description Elo Rating
601 AIME 2012 II Q6 Let \(z = a + bi\) be the complex number with \(|z... 1516.00
602 AIME 2012 II Q10 Find the number of positive integers \(n\) less th... 1516.00
603 AIME 2022 I Q13 Let \(S\) be the set of all rational numbers that ... 1516.00
604 AIME 2022 II Q11 Let \(ABCD\) be a convex quadrilateral with \(AB=2... 1516.00
605 AIME 2022 II Q12 Let \(a, b, x,\) and \(y\) be real numbers with \(... 1516.00
606 AIME 2022 II Q15 Two externally tangent circles \(\omega_1\) and \(... 1516.00
607 AIME 1983 I Q14 In the adjoining figure, two circles of radii 6 an... 1516.00
608 AIME 2009 II Q8 Dave rolls a fair six-sided die until a six appear... 1516.00
609 AIME 2009 II Q13 Let \( A\) and \( B\) be the endpoints of a semici... 1516.00
610 AIME 2009 II Q15 Let \( \overline{MN}\) be a diameter of a circle w... 1516.00
611 AIME 1984 I Q4 Let \(S\) be a list of positive integers - not nec... 1516.00
612 AIME 1984 I Q12 A function \(f\) is defined for all real numbers a... 1516.00
613 AIME 1984 I Q13 Find the value of \(10\cot(\cot^{-1}3+\cot^{-1}7+\... 1516.00
614 AIME 1994 I Q4 Find the positive integer \(n\) for which \[ \lflo... 1516.00
615 AIME 1994 I Q5 Given a positive integer \(n\), let \(p(n)\) be th... 1516.00
616 AIME 1994 I Q10 In triangle \(ABC,\) angle \(C\) is a right angle ... 1516.00
617 AIME 2015 I Q10 Let \(f(x)\) be a third-degree polynomial with rea... 1516.00
618 AIME 2015 I Q12 Consider all 1000-element subsets of the set \(\{1... 1516.00
619 AIME 2015 I Q14 For each integer \(n \ge 2\), let \(A(n)\) be the ... 1516.00
620 AIME 2015 II Q8 Let \(a\) and \(b\) be positive integers satisfyin... 1516.00