Problem Rankings

Rank Source Description Elo Rating
3401 AMC 12 2015 A Q25 A collection of circles in the upper half-plane, a... 1484.00
3402 AMC 12 2015 B Q15 At Rachelle's school an A counts 4 points, a B 3 p... 1484.00
3403 AMC 12 2010 A Q4 If \( x < 0\), then which of the following must be... 1484.00
3404 AMC 12 2010 A Q11 The solution of the equation \( 7^{x+7}=8^x\) can ... 1484.00
3405 AMC 12 2010 B Q2 A big \( L\) is formed as shown. What is its area?... 1484.00
3406 AMC 12 2010 B Q9 Let \( n\) be the smallest positive integer such t... 1484.00
3407 AMC 12 2010 B Q13 In \( \triangle ABC, \ \cos(2A - B) + \sin(A+B) = ... 1484.00
3408 AMC 12 2010 B Q20 A geometric sequence \( (a_n)\) has \( a_1=\sin{x}... 1484.00
3409 AMC 12 2017 A Q2 The sum of two nonzero real numbers is \(4\) times... 1484.00
3410 AMC 12 2017 A Q5 At a gathering of \(30\) people, there are \(20\) ... 1484.00
3411 AMC 12 2017 A Q21 A set \(S\) is constructed as follows. To begin, \... 1484.00
3412 AMC 12 2017 B Q7 The functions \(\sin(x)\) and \(\cos(x)\) are peri... 1484.00
3413 AMC 12 2017 B Q11 Call a positive integer monotonous if it is a one-... 1484.00
3414 AMC 12 2017 B Q24 Quadrilateral \(ABCD\) has right angles at \(B\) a... 1484.00
3415 AMC 12 2009 A Q15 For what value of \( n\) is \( i+2i^2+3i^3+\cdots+... 1484.00
3416 AMC 12 2009 A Q17 Let \( a+ar_1+ar_1^2+ar_1^3+\cdots\) and \( a+ar_2... 1484.00
3417 AMC 12 2007 A Q21 The sum of the zeros, the product of the zeros, an... 1484.00
3418 AMC 12 2011 A Q5 Let \(N\) be the second smallest positive integer ... 1484.00
3419 AMC 12 2011 A Q21 The arithmetic mean of two distinct positive integ... 1484.00
3420 AMC 12 2011 B Q12 A power boat and a raft both left dock \(A\) on a ... 1484.00