Problem Rankings

Rank Source Description Elo Rating
441 AMC 12 2000 A Q16 A checkerboard of \( 13\) rows and \( 17\) columns... 1516.00
442 AMC 12 2000 A Q20 If \( x\), \( y\), and \( z\) are positive numbers... 1516.00
443 AMC 12 2000 A Q23 Professor Gamble buys a lottery ticket, which requ... 1516.00
444 AMC 12 2013 B Q22 Let \(m>1\) and \(n>1\) be integers. Suppose that ... 1516.00
445 AMC 12 2018 A Q1 A large urn contains \(100\) balls, of which \(36\... 1516.00
446 AMC 12 2018 A Q23 In \(\triangle PAT,\) \(\angle P=36^{\circ},\) \(\... 1516.00
447 AMC 12 2018 B Q16 The solutions to the equation \((z+6)^8=81\) are c... 1516.00
448 AMC 12 2014 A Q18 The domain of the function \(f(x)=\log_{\frac12}(\... 1516.00
449 AMC 12 2014 B Q5 Doug constructs a square window using \(8\) equal-... 1516.00
450 AMC 12 2014 B Q13 Real numbers \(a\) and \(b\) are chosen with \(1<a... 1516.00
451 AMC 12 2012 A Q16 Circle \(C_1\) has its center \(O\) lying on circl... 1516.00
452 AMC 12 2012 A Q22 Distinct planes \(p_1,p_2,....,p_k\) intersect the... 1516.00
453 AMC 12 2012 A Q25 Let \(f(x)=|2\{x\} -1|\) where \(\{x\}\) denotes t... 1516.00
454 AMC 12 2012 B Q25 Let \(S=\{(x,y) : x \in \{0,1,2,3,4\}, y \in \{0,1... 1516.00
455 AMC 12 2019 A Q13 How many ways are there to paint each of the integ... 1516.00
456 AMC 12 2019 B Q21 How many quadratic polynomials with real coefficie... 1516.00
457 AMC 12 2019 B Q25 Let \(ABCD\) be a convex quadrilateral with \(BC=2... 1516.00
458 AMC 12 2020 A Q18 Quadrilateral \(ABCD\) satisfies \(\angle ABC = \a... 1516.00
459 AMC 12 2020 B Q16 An urn contains one red ball and one blue ball. A ... 1516.00
460 AMC 12 2005 A Q23 Two distinct numbers \( a\) and \( b\) are chosen ... 1516.00