Problem Rankings

Rank Source Description Elo Rating
3001 AMC 8 2002 A Q11 A sequence of squares is made of identical square ... 1498.72
3002 AMC 10 2003 A Q9 Simplify \[ \sqrt[3]{x\sqrt[3]{x\sqrt[3]{x\sqrt... 1498.69
3003 AMC 8 2010 A Q7 Using only pennies, nickels, dimes, and quarters, ... 1498.62
3004 AMC 10 2008 A Q9 Suppose that \[ \frac {2x}{3} - \frac {x}{6} \]is... 1498.60
3005 AMC 10 2007 A Q14 A triangle with side lengths in the ratio \( 3: 4:... 1498.60
3006 AMC 10 2006 B Q20 In rectangle \( ABCD\), we have \( A = (6, - 22)\)... 1498.59
3007 AMC 8 1987 A Q10 $$4(299)+3(299)+2(299)+298=$$ $$\text{(A)}\ 288... 1498.56
3008 AMC 8 1995 A Q16 Students from three middle schools worked on a sum... 1498.56
3009 AMC 10 2001 A Q17 Which of the cones listed below can be formed from... 1498.56
3010 AMC 10 2002 A Q13 The sides of a triangle have lengths of \( 15\), \... 1498.56
3011 AMC 10 2003 A Q10 The polygon enclosed by the solid lines in the figu... 1498.56
3012 AMC 10 2012 A Q17 Let \(a\) and \(b\) be relatively prime integers w... 1498.56
3013 AMC 12 2023 A Q14 How many complex numbers satisfy the equation \(z^... 1498.53
3014 AMC 8 1998 A Q18 As indicated by the diagram below, a rectangular p... 1498.53
3015 AMC 8 2011 A Q17 Let \(w\), \(x\), \(y\), and \(z\) be whole number... 1498.53
3016 AMC 10 2008 A Q8 Heather compares the price of a new computer at tw... 1498.53
3017 AMC 8 1998 A Q20 Let \(PQRS\) be a square piece of paper. \(P\) is ... 1498.50
3018 AMC 8 2003 A Q21 The area of trapezoid \( ABCD\) is \( 164 \text{cm... 1498.14
3019 AMC 8 1994 A Q24 A \(2\) by \(2\) square is divided into four \(1\)... 1498.13
3020 AMC 8 1996 A Q11 Let \(x\) be the number \[0.\underbrace{0000...00... 1497.98