| 3501 |
AIME 2021 II Q12 |
A convex quadrilateral has area \(30\) and side le... |
1484.00 |
| 3502 |
AIME 2010 I Q2 |
Find the remainder when \[9 \times 99 \times 999 \... |
1484.00 |
| 3503 |
AIME 2005 I Q8 |
The equation \[2^{333x-2}+2^{111x+2}=2^{222x+1}+1\... |
1484.00 |
| 3504 |
AIME 2005 II Q1 |
A game uses a deck of \(n\) different cards, where... |
1484.00 |
| 3505 |
AIME 2005 II Q4 |
Find the number of positive integers that are divi... |
1484.00 |
| 3506 |
AIME 2006 II Q9 |
Circles \(\mathcal{C}_1\), \(\mathcal{C}_2\), and ... |
1484.00 |
| 3507 |
AIME 1999 I Q2 |
Consider the parallelogram with vertices \((10,45)... |
1484.00 |
| 3508 |
AIME 1993 I Q1 |
How many even integers between 4000 and 7000 have ... |
1484.00 |
| 3509 |
AIME 1993 I Q2 |
During a recent campaign for office, a candidate m... |
1484.00 |
| 3510 |
AIME 1993 I Q8 |
Let \(S\) be a set with six elements. In how many... |
1484.00 |
| 3511 |
AIME 1985 I Q4 |
A small square is constructed inside a square of a... |
1484.00 |
| 3512 |
AIME 1985 I Q5 |
A sequence of integers \(a_1\), \(a_2\), \(a_3\), ... |
1484.00 |
| 3513 |
AIME 2000 I Q1 |
Find the least positive integer \(n\) such that no... |
1484.00 |
| 3514 |
AIME 2000 I Q14 |
In triangle \(ABC,\) it is given that angles \(B\)... |
1484.00 |
| 3515 |
AIME 2000 II Q2 |
A point whose coordinates are both integers is cal... |
1484.00 |
| 3516 |
AIME 2014 II Q3 |
A rectangle has sides of length \(a\) and \(36\). ... |
1484.00 |
| 3517 |
AIME 1986 I Q2 |
Evaluate the product \[(\sqrt 5+\sqrt6+\sqrt7)(-\s... |
1484.00 |
| 3518 |
AIME 1986 I Q6 |
The pages of a book are numbered 1 through \(n\). ... |
1484.00 |
| 3519 |
AIME 1986 I Q10 |
In a parlor game, the magician asks one of the par... |
1484.00 |
| 3520 |
AIME 2001 I Q11 |
In a rectangular array of points, with 5 rows and ... |
1484.00 |