| 3701 |
AMC 10 2002 B Q5 |
Circles of radius \( 2\) and \( 3\) are externally... |
1468.74 |
| 3702 |
AMC 10 2004 B Q2 |
How many two-digit positive integers have at least... |
1468.74 |
| 3703 |
AMC 12 2004 B Q8 |
A grocer makes a display of cans in which the top ... |
1468.74 |
| 3704 |
AMC 10 2005 B Q9 |
One fair die has faces \( 1\), \( 1\), \( 2\), \( ... |
1468.74 |
| 3705 |
AMC 10 2011 A Q15 |
Roy bought a new battery-gasoline hybrid car. On a... |
1468.74 |
| 3706 |
AMC 10 2012 A Q2 |
A square with side length \(8\) is cut in half, cr... |
1468.74 |
| 3707 |
AMC 12 2021 Fall B Q12 |
For \(n\) a positive integer, let \(f(n)\) be the ... |
1468.74 |
| 3708 |
AMC 12 2003 A Q10 |
Al, Bert, and Carl are the winners of a school dra... |
1468.74 |
| 3709 |
AMC 12 1989 A Q4 |
In the figure, \(ABCD\) is an isosceles trapezoid ... |
1468.74 |
| 3710 |
AMC 12 1986 A Q6 |
Using a table of a certain height, two identical b... |
1468.74 |
| 3711 |
AMC 12 1986 A Q14 |
Suppose hops, skips and jumps are specific units o... |
1468.74 |
| 3712 |
AMC 12 1984 A Q1 |
\(\frac{1000^2}{252^2 - 248^2}\) equals
$$\text... |
1468.74 |
| 3713 |
AIME 1985 I Q3 |
Find \(c\) if \(a\), \(b\), and \(c\) are positive... |
1468.74 |
| 3714 |
AIME 2009 II Q5 |
Equilateral triangle \( T\) is inscribed in circle... |
1468.74 |
| 3715 |
AMC 8 2008 A Q11 |
Each of the \(39\) students in the eighth grade at... |
1468.70 |
| 3716 |
AMC 10 2002 B Q3 |
The arithmetic mean of the nine numbers in the set... |
1468.67 |
| 3717 |
AMC 10 2004 B Q13 |
In the United States, coins have the following thi... |
1468.16 |
| 3718 |
AMC 8 2011 A Q1 |
Margie bought \(3\) apples at a cost of \(50\) cen... |
1468.15 |
| 3719 |
AMC 8 2007 A Q11 |
Tiles I, II, III and IV are translated so one tile... |
1468.03 |
| 3720 |
AMC 8 1995 A Q12 |
A ''lucky'' year is one in which at least one date... |
1468.03 |