| 741 |
AMC 8 1993 A Q18 |
The rectangle shown has length \(AC=32\), width \(... |
1514.53 |
| 742 |
AMC 10 2005 A Q21 |
For how many positive integers \( n\) does \( 1 + ... |
1514.50 |
| 743 |
AMC 12 2004 A Q15 |
Brenda and Sally run in opposite directions on a c... |
1514.50 |
| 744 |
AMC 12 1994 A Q27 |
A bag of popping corn contains \(\frac{2}{3}\) whi... |
1514.41 |
| 745 |
AMC 8 1998 A Q21 |
A \(4*4*4\) cubical box contains 64 identical smal... |
1514.30 |
| 746 |
AMC 10 2012 A Q23 |
Adam, Benin, Chiang, Deshawn, Esther, and Fiona ha... |
1514.23 |
| 747 |
AMC 8 1993 A Q16 |
\(\dfrac{1}{1+\dfrac{1}{2+\dfrac{1}{3}}} =\)
$$... |
1514.14 |
| 748 |
AMC 8 2002 A Q18 |
Gage skated 1 hr 15 min each day for 5 days and 1 ... |
1514.10 |
| 749 |
AMC 12 2020 B Q13 |
Which of the following is the value of \(\sqrt{\lo... |
1514.07 |
| 750 |
AMC 10 2004 A Q20 |
Points \(E\) and \(F\) are located on square \(ABC... |
1514.03 |
| 751 |
AMC 10 2012 B Q22 |
Let \((a_1,a_2, \dots ,a_{10})\) be a list of the ... |
1514.03 |
| 752 |
AIME 2009 II Q12 |
From the set of integers \( \{1,2,3,\ldots,2009\}\... |
1514.03 |
| 753 |
AMC 8 1999 A Q17 |
Problems 17, 18, and 19 refer to the following:
... |
1514.00 |
| 754 |
AMC 10 2003 B Q6 |
Many television screens are rectangles that are me... |
1513.94 |
| 755 |
AMC 10 2012 B Q20 |
Bernado and Silvia play the following game. An in... |
1513.93 |
| 756 |
AMC 10 2003 A Q23 |
A large equilateral triangle is constructed by usi... |
1513.93 |
| 757 |
AMC 8 2000 A Q7 |
What is the minimum possible product of three diff... |
1513.87 |
| 758 |
AMC 10 2004 B Q11 |
Two eight-sided dice each have faces numbered \( 1... |
1513.84 |
| 759 |
AMC 8 1987 A Q17 |
Abby, Bret, Carl, and Dana are seated in a row of ... |
1513.83 |
| 760 |
AMC 8 1989 Q |
Let \(T_k\) be the transformation of the coordinat... |
1513.83 |