| 3381 |
AMC 12 2019 B Q20 |
Points \(A(6,13)\) and \(B(12,11)\) lie on circle ... |
1484.00 |
| 3382 |
AMC 12 2019 B Q24 |
Let \(\omega=-\tfrac{1}{2}+\tfrac{1}{2}i\sqrt3.\) ... |
1484.00 |
| 3383 |
AMC 12 2020 B Q2 |
What is the value of the following expression?
... |
1484.00 |
| 3384 |
AMC 12 2020 B Q9 |
A three-quarter sector of a circle of radius \(4\)... |
1484.00 |
| 3385 |
AMC 12 2020 B Q10 |
In unit square \(ABCD,\) the inscribed circle \(\o... |
1484.00 |
| 3386 |
AMC 12 2020 B Q12 |
Let \(\overline{AB}\) be a diameter in a circle of... |
1484.00 |
| 3387 |
AMC 12 2005 B Q20 |
Let \( a,b,c,d,e,f,g\) and \( h\) be distinct elem... |
1484.00 |
| 3388 |
AMC 12 2015 A Q25 |
A collection of circles in the upper half-plane, a... |
1484.00 |
| 3389 |
AMC 12 2015 B Q15 |
At Rachelle's school an A counts 4 points, a B 3 p... |
1484.00 |
| 3390 |
AMC 12 2010 A Q4 |
If \( x < 0\), then which of the following must be... |
1484.00 |
| 3391 |
AMC 12 2010 A Q11 |
The solution of the equation \( 7^{x+7}=8^x\) can ... |
1484.00 |
| 3392 |
AMC 12 2010 B Q2 |
A big \( L\) is formed as shown. What is its area?... |
1484.00 |
| 3393 |
AMC 12 2010 B Q9 |
Let \( n\) be the smallest positive integer such t... |
1484.00 |
| 3394 |
AMC 12 2010 B Q13 |
In \( \triangle ABC, \ \cos(2A - B) + \sin(A+B) = ... |
1484.00 |
| 3395 |
AMC 12 2010 B Q20 |
A geometric sequence \( (a_n)\) has \( a_1=\sin{x}... |
1484.00 |
| 3396 |
AMC 12 2017 A Q2 |
The sum of two nonzero real numbers is \(4\) times... |
1484.00 |
| 3397 |
AMC 12 2017 A Q5 |
At a gathering of \(30\) people, there are \(20\) ... |
1484.00 |
| 3398 |
AMC 12 2017 A Q21 |
A set \(S\) is constructed as follows. To begin, \... |
1484.00 |
| 3399 |
AMC 12 2017 B Q7 |
The functions \(\sin(x)\) and \(\cos(x)\) are peri... |
1484.00 |
| 3400 |
AMC 12 2017 B Q11 |
Call a positive integer monotonous if it is a one-... |
1484.00 |