| 2601 |
AIME 2000 II Q10 |
A circle is inscribed in quadrilateral \(ABCD,\) t... |
1500.00 |
| 2602 |
AIME 2000 II Q11 |
The coordinates of the vertices of isosceles trape... |
1500.00 |
| 2603 |
AIME 2000 II Q12 |
The points \(A, B\) and \(C\) lie on the surface o... |
1500.00 |
| 2604 |
AIME 2000 II Q13 |
The equation \(2000x^6+100x^5+10x^3+x-2=0\) has ex... |
1500.00 |
| 2605 |
AIME 2000 II Q14 |
Every positive integer \(k\) has a unique factoria... |
1500.00 |
| 2606 |
AIME 2014 I Q1 |
The \(8\) eyelets for the lace of a sneaker all li... |
1500.00 |
| 2607 |
AIME 2014 I Q2 |
An urn contains \(4\) green balls and \(6\) blue b... |
1500.00 |
| 2608 |
AIME 2014 I Q3 |
Find the number of rational numbers \(r\), \(0<r<1... |
1500.00 |
| 2609 |
AIME 2014 I Q4 |
Jon and Steve ride their bicycles on a path that p... |
1500.00 |
| 2610 |
AIME 2014 I Q6 |
The graphs of \(y=3(x-h)^2+j\) and \(y=2(x-h)^2+k\... |
1500.00 |
| 2611 |
AIME 2014 I Q7 |
Let \(w\) and \(z\) be complex numbers such that \... |
1500.00 |
| 2612 |
AIME 2014 I Q9 |
Let \(x_1<x_2<x_3\) be three real roots of equatio... |
1500.00 |
| 2613 |
AIME 2014 I Q10 |
A disk with radius \(1\) is externally tangent to ... |
1500.00 |
| 2614 |
AIME 2014 I Q11 |
A token starts at the point \((0,0)\) of an \(xy\)... |
1500.00 |
| 2615 |
AIME 2014 I Q12 |
Let \(A=\{1,2,3,4\}\), and \(f\) and \(g\) be rand... |
1500.00 |
| 2616 |
AIME 2014 I Q13 |
On square \(ABCD,\) points \(E,F,G,\) and \(H\) li... |
1500.00 |
| 2617 |
AIME 2014 I Q14 |
Let \(m\) be the largest real solution to the equa... |
1500.00 |
| 2618 |
AIME 2014 I Q15 |
In \( \triangle ABC \), \( AB = 3 \), \( BC = 4 \)... |
1500.00 |
| 2619 |
AIME 2014 II Q1 |
Abe can paint the room in 15 hours, Bea can paint ... |
1500.00 |
| 2620 |
AIME 2014 II Q2 |
Arnold is studying the prevalence of three health ... |
1500.00 |