| 841 |
AMC 8 2002 A Q5 |
Carlos Montado was born on Saturday, November 9, 2... |
1501.21 |
| 842 |
AMC 8 2011 A Q16 |
Let \(A\) be the area of the triangle with sides o... |
1501.00 |
| 843 |
AMC 8 2011 A Q7 |
Each of the following four large congruent squares... |
1500.79 |
| 844 |
AMC 8 2001 A Q16 |
A square piece of paper, 4 inches on a side, is fo... |
1500.74 |
| 845 |
AMC 8 2010 A Q11 |
The top of one tree is \(16\) feet higher than the... |
1500.74 |
| 846 |
AMC 10 2000 A Q12 |
Figures \( 0\), \( 1\), \( 2\), and \( 3\) consist... |
1500.74 |
| 847 |
AMC 10 2002 B Q9 |
Using the letters \( A\), \( M\), \( O\), \( S\), ... |
1500.74 |
| 848 |
AMC 10 2002 B Q13 |
Participation in the local soccer league this year... |
1500.74 |
| 849 |
AMC 10 2006 B Q12 |
The lines \( x = \frac 14y + a\) and \( y = \frac ... |
1500.74 |
| 850 |
AMC 10 2010 A Q23 |
Each of 2010 boxes in a line contains a single red... |
1500.74 |
| 851 |
AMC 10 2011 B Q14 |
A rectangular parking lot has a diagonal of \(25\)... |
1500.74 |
| 852 |
AMC 12 2008 A Q17 |
Let \( a_1,a_2,\dots\) be a sequence of integers d... |
1500.74 |
| 853 |
AMC 12 2018 A Q19 |
Let \(A\) be the set of positive integers that hav... |
1500.74 |
| 854 |
AMC 12 2020 A Q5 |
The \(25\) integers from \(-10\) to \(14,\) inclus... |
1500.74 |
| 855 |
AMC 12 2010 A Q21 |
The graph of \( y = x^6 - 10x^5 + 29x^4 - 4x^3 + a... |
1500.74 |
| 856 |
AMC 12 2002 B Q18 |
A point \( P\) is randomly selected from the recta... |
1500.74 |
| 857 |
AMC 12 1997 A Q21 |
For any positive integer \( n\), let \[f(n) = \beg... |
1500.74 |
| 858 |
AMC 12 1989 A Q11 |
Let \(a,b,c\) and \(d\) be integers with \(a < 2b,... |
1500.74 |
| 859 |
AIME 1999 I Q14 |
Point \(P\) is located inside traingle \(ABC\) so ... |
1500.74 |
| 860 |
AIME 2019 II Q8 |
The polynomial \(f(z)=az^{2018}+bz^{2017}+cz^{2016... |
1500.74 |