2021 AIME II Problems
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2021 AIME II (Answer Key) | AoPS Contest Collections • PDF | ||
Instructions
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Contents
Problem 1
Find the arithmetic mean of all the three-digit palindromes. (Recall that a palindrome is a number that reads the same forward and backward, such as or .)
Problem 2
Equilateral triangle has side length . Point lies on the same side of line as such that . The line through parallel to line intersects sides and at points and , respectively. Point lies on such that is between and , is isosceles, and the ratio of the area of to the area of is . Find .
Someone please help with the diagram
Problem 3
Find the number of positive integers less than that can be expressed as the difference of two integral powers of
Problem 4
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 5
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 6
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 7
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 8
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 9
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 10
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 11
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 12
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 13
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 14
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
Problem 15
These problems will not be available until the 2021 AIME II is released on Thursday, March 18, 2021.
See also
2021 AIME II (Problems • Answer Key • Resources) | ||
Preceded by 2021 AIME I |
Followed by 2022 AIME I | |
1 • 2 • 3 • 4 • 5 • 6 • 7 • 8 • 9 • 10 • 11 • 12 • 13 • 14 • 15 | ||
All AIME Problems and Solutions |
- American Invitational Mathematics Examination
- AIME Problems and Solutions
- Mathematics competition resources
The problems on this page are copyrighted by the Mathematical Association of America's American Mathematics Competitions.