Problem Rankings

Rank Source Description Elo Rating
2801 AIME 2016 I Q9 Triangle \(ABC\) has \(AB = 40\), \(AC = 31\), and... 1500.00
2802 AIME 2016 I Q10 A strictly increasing sequence of positive integer... 1500.00
2803 AIME 2016 I Q12 Find the least positive integer \(m\) such that \(... 1500.00
2804 AIME 2016 I Q13 Freddy the frog is jumping around the coordinate p... 1500.00
2805 AIME 2016 I Q14 Centered at each lattice point in the coordinate p... 1500.00
2806 AIME 2016 I Q15 Circles \(\omega_1\) and \(\omega_2\) intersect at... 1500.00
2807 AIME 2016 II Q1 Initially Alex, Betty, and Charlie had a total of ... 1500.00
2808 AIME 2016 II Q2 There is a \(40\%\) chance of rain on Saturday and... 1500.00
2809 AIME 2016 II Q3 Let \(x,y\) and \(z\) be real numbers satisfying t... 1500.00
2810 AIME 2016 II Q5 Triangle \(ABC_0\) has a right angle at \(C_0\). I... 1500.00
2811 AIME 2016 II Q7 Squares \(ABCD\) and \(EFGH\) have a common center... 1500.00
2812 AIME 2016 II Q9 The sequences of positive integers \(1,a_2,a_3,\ld... 1500.00
2813 AIME 2016 II Q10 Triangle \(ABC\) is inscribed in circle \(\omega\)... 1500.00
2814 AIME 2016 II Q11 For positive integers \(N\) and \(k\), define \(N\... 1500.00
2815 AIME 2016 II Q13 Beatrix is going to place six rooks on a \(6\times... 1500.00
2816 AIME 2016 II Q14 Equilateral \(\triangle ABC\) has side length \(60... 1500.00
2817 AIME 2012 I Q1 Find the number of positive integers with three no... 1500.00
2818 AIME 2012 I Q2 The terms of an arithmetic sequence add to \(715\)... 1500.00
2819 AIME 2012 I Q3 Nine people sit down for dinner where there are th... 1500.00
2820 AIME 2012 I Q4 Butch and Sundance need to get out of Dodge. To tr... 1500.00