| 541 |
AIME 1989 I Q10 |
Let \(a\), \(b\), \(c\) be the three sides of a tr... |
1516.00 |
| 542 |
AIME 2020 I Q5 |
Six cards numbered 1 through 6 are to be lined up ... |
1516.00 |
| 543 |
AIME 2020 I Q14 |
Let \(P(x)\) be a quadratic polynomial with comple... |
1516.00 |
| 544 |
AIME 2020 II Q4 |
Triangles \(\triangle ABC\) and \(\triangle A'B'C'... |
1516.00 |
| 545 |
AIME 2020 II Q12 |
Let \(m\) and \(n\) be odd integers greater than \... |
1516.00 |
| 546 |
AIME 2013 I Q11 |
Ms. Math's kindergarten class has \(16\) registere... |
1516.00 |
| 547 |
AIME 2013 II Q8 |
A hexagon that is inscribed in a circle has side l... |
1516.00 |
| 548 |
AIME 1996 I Q8 |
The harmonic mean of two positive numbers is the r... |
1516.00 |
| 549 |
AIME 1996 I Q9 |
A bored student walks down a hall that contains a ... |
1516.00 |
| 550 |
AIME 1996 I Q11 |
Let \(P\) be the product of the roots of \(z^6+z^4... |
1516.00 |
| 551 |
AIME 1996 I Q15 |
In parallelogram \(ABCD,\) let \(O\) be the inters... |
1516.00 |
| 552 |
AIME 2021 I Q15 |
Let \(S\) be the set of positive integers \(k\) su... |
1516.00 |
| 553 |
AIME 2021 II Q7 |
Let \(a, b, c,\) and \(d\) be real numbers that sa... |
1516.00 |
| 554 |
AIME 2021 II Q11 |
A teacher was leading a class of four perfectly lo... |
1516.00 |
| 555 |
AIME 1991 I Q2 |
Rectangle \(ABCD\) has sides \(\overline {AB}\) of... |
1516.00 |
| 556 |
AIME 1991 I Q3 |
Expanding \((1+0.2)^{1000}\) by the binomial theor... |
1516.00 |
| 557 |
AIME 2010 I Q5 |
Positive integers \( a\), \( b\), \( c\), and \( d... |
1516.00 |
| 558 |
AIME 2010 I Q7 |
Define an ordered triple \( (A, B, C)\) of sets to... |
1516.00 |
| 559 |
AIME 2005 I Q2 |
For each positive integer \(k\), let \(S_k\) denot... |
1516.00 |
| 560 |
AIME 2005 I Q10 |
Triangle \(ABC\) lies in the Cartesian Plane and h... |
1516.00 |