Problem Rankings

Rank Source Description Elo Rating
2701 AIME 2003 I Q10 Triangle \(ABC\) is isosceles with \(AC = BC\) and... 1500.00
2702 AIME 2003 I Q11 An angle \(x\) is chosen at random from the interv... 1500.00
2703 AIME 2003 I Q12 In convex quadrilateral \(ABCD\), \(\angle A \cong... 1500.00
2704 AIME 2003 I Q13 Let \(N\) be the number of positive integers that ... 1500.00
2705 AIME 2003 I Q15 In \(\triangle ABC\), \(AB = 360\), \(BC = 507\), ... 1500.00
2706 AIME 2003 II Q1 The product \(N\) of three positive integers is \(... 1500.00
2707 AIME 2003 II Q2 Let \(N\) be the greatest integer multiple of \(8,... 1500.00
2708 AIME 2003 II Q3 Define a \(good~word\) as a sequence of letters th... 1500.00
2709 AIME 2003 II Q4 In a regular tetrahedron the centers of the four f... 1500.00
2710 AIME 2003 II Q5 A cylindrical log has diameter \( 12\) inches. A w... 1500.00
2711 AIME 2003 II Q6 In triangle \(ABC,\) \(AB=13,\) \(BC=14,\) \(AC=15... 1500.00
2712 AIME 2003 II Q7 Find the area of rhombus \(ABCD\) given that the r... 1500.00
2713 AIME 2003 II Q8 Find the eighth term of the sequence \(1440,\) \(1... 1500.00
2714 AIME 2003 II Q9 Consider the polynomials \(P(x)=x^{6}-x^{5}-x^{3}-... 1500.00
2715 AIME 2003 II Q10 Two positive integers differ by \(60.\) The sum of... 1500.00
2716 AIME 2003 II Q11 Triangle \(ABC\) is a right triangle with \(AC=7,\... 1500.00
2717 AIME 2003 II Q13 A bug starts at a vertex of an equilateral triangl... 1500.00
2718 AIME 2003 II Q14 Let \(A=(0,0)\) and \(B=(b,2)\) be points on the c... 1500.00
2719 AIME 2003 II Q15 Let \[P(x)=24x^{24}+\sum_{j=1}^{23}(24-j)(x^{24-j... 1500.00
2720 AIME 1992 I Q1 Find the sum of all positive rational numbers that... 1500.00