| 3101 |
AMC 12 1985 A Q2 |
In an arcade game, the "monster" is the shaded sec... |
1485.44 |
| 3102 |
AMC 8 2011 A Q13 |
Two congruent squares, \(ABCD\) and \(PQRS\), have... |
1485.43 |
| 3103 |
AMC 10 2007 A Q2 |
Define \( a@b = ab - b^{2}\) and \( a\#b = a + b -... |
1485.41 |
| 3104 |
AMC 10 2009 B Q6 |
Kiana has two older twin brothers. The product of ... |
1485.40 |
| 3105 |
AMC 8 1989 Q |
Suppose \(a\) is a real number such that the equat... |
1485.40 |
| 3106 |
AMC 8 2009 A Q9 |
Construct a square on one side of an equilateral t... |
1485.28 |
| 3107 |
AMC 8 2005 A Q8 |
Suppose m and n are positive odd integers. Which o... |
1485.28 |
| 3108 |
AMC 10 2012 B Q7 |
For a science project, Sammy observed a chipmunk a... |
1485.19 |
| 3109 |
AMC 8 1989 A Q21 |
Jack had a bag of \(128\) apples. He sold \(25\% ... |
1485.07 |
| 3110 |
AMC 12 1998 A Q7 |
If \( N > 1\), then \({ \sqrt [3] {N \sqrt [3] {N ... |
1485.06 |
| 3111 |
AMC 8 2011 A Q12 |
Angie, Bridget, Carlos, and Diego are seated at ra... |
1485.04 |
| 3112 |
AMC 8 2010 A Q17 |
The diagram shows an octagon consisting of \(10\) ... |
1484.91 |
| 3113 |
AMC 10 2005 A Q20 |
An equiangular octagon has four sides of length \(... |
1484.88 |
| 3114 |
AMC 10 2002 A Q15 |
The digits \( 1\), \( 2\), \( 3\), \( 4\), \( 5\),... |
1484.82 |
| 3115 |
AMC 10 2000 A Q1 |
In the year \( 2001\), the United States will host... |
1484.80 |
| 3116 |
AMC 12 1981 A Q10 |
The lines \(L\) and \(K\) are symmetric to each ot... |
1484.79 |
| 3117 |
AMC 12 2004 B Q13 |
What is the value of
\[ (3x - 2)(4x + 1) - (3x - ... |
1484.77 |
| 3118 |
AMC 8 1992 A Q16 |
[asy]
draw(ellipse((0,-5),10,3));
fill((-10,-5)--(... |
1484.77 |
| 3119 |
AMC 10 2007 B Q18 |
A circle of radius \( 1\) is surrounded by \( 4\) ... |
1484.77 |
| 3120 |
AMC 12 2019 A Q14 |
For a certain complex number \(c\), the polynomial... |
1484.77 |