Harder Math Problems

Can you answer these totally normal difficulty math questions? Note: Does not require Calculus or above
Many problems can be brute forced, but can be solved extremely quickly.
Some problems were taken or modified from AMC questions.
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Dyotyi
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Last updated: June 9, 2025
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First submittedJune 9, 2025
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1. What is the area of an equilateral triangle, with base length x?
2. The Equations r=2sin(θ) Creates an circle. What is the center of the circle created?
(0,-2)
(-1,0)
(1,0)
(0,2)
(0,1)
(0,-1)
(2,0)
(-2,0)
3. What is sin(75°) equal to? (75 is in degrees).
4. Camila writes down five positive integers. The unique mode of these integers is 2 greater than their median, and the median is 2 greater than their arithmetic mean. What is the least possible value for the mode? (2022 AMC 10B Question 10)
7
3
9
5
11
5. Hex 16 number A9B3EE14A1932 Divided by F (Or 15 in base 10) has an remainder of:
4
3
7
6
5
2
1
0
6. You have coins valued 5 dollars and 8 dollars. Using POSITIVE INTEGER amounts of both, what's the largest value you cannot pay without needing change? (For example, you cannot pay 6 dollars without needing change).
41
28
40
27
7. You have coins valued 101 dollars and 97 dollars. What's the largest value you cannot pay without needing change? You can pay only in NON NEGATIVE Integer amounts. Using zero of a coin is ok.
9517
9413
9412
9797
9599
9796
8. What is the formula for sinh(x)?
9. Find the median of all the three-digit palindromes.
500
545
555
560
550
10. [sin(12°)i + cos(12°)] * [sin(78°)i + cos(78°)] = (i stands for imaginary)
√2+√2i
i+1
i-1
sin(66°)i + cos(66°)
i-1
i
cos(66°)i + sin(66°)
1
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