Problem Rankings

Rank Source Description Elo Rating
2221 AIME 2004 I Q6 An integer is called snakelike if its decimal repr... 1500.00
2222 AIME 2004 I Q7 Let \(C\) be the coefficient of \(x^2\) in the exp... 1500.00
2223 AIME 2004 I Q8 Define a regular \(n\)-pointed star to be the unio... 1500.00
2224 AIME 2004 I Q9 Let \(ABC\) be a triangle with sides 3, 4, and 5, ... 1500.00
2225 AIME 2004 I Q10 A circle of radius 1 is randomly placed in a 15-by... 1500.00
2226 AIME 2004 I Q11 A solid in the shape of a right circular cone is 4... 1500.00
2227 AIME 2004 I Q12 Let \(S\) be the set of ordered pairs \((x, y)\) s... 1500.00
2228 AIME 2004 I Q13 The polynomial \[P(x)=(1+x+x^2+\cdots+x^{17})^2-x^... 1500.00
2229 AIME 2004 I Q14 A unicorn is tethered by a 20-foot silver rope to ... 1500.00
2230 AIME 2004 I Q15 For all positive integers \( x\), let \[ f(x) = \... 1500.00
2231 AIME 2004 II Q1 A chord of a circle is perpendicular to a radius a... 1500.00
2232 AIME 2004 II Q2 A jar has 10 red candies and 10 blue candies. Terr... 1500.00
2233 AIME 2004 II Q3 A solid rectangular block is formed by gluing toge... 1500.00
2234 AIME 2004 II Q4 How many positive integers less than 10,000 have a... 1500.00
2235 AIME 2004 II Q5 In order to complete a large job, 1000 workers wer... 1500.00
2236 AIME 2004 II Q6 Three clever monkeys divide a pile of bananas. The... 1500.00
2237 AIME 2004 II Q7 \(ABCD\) is a rectangular sheet of paper that has ... 1500.00
2238 AIME 2004 II Q8 How many positive integer divisors of \(2004^{2004... 1500.00
2239 AIME 2004 II Q9 A sequence of positive integers with \(a_1=1\) and... 1500.00
2240 AIME 2004 II Q11 A right circular cone has a base with radius 600 a... 1500.00