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AIME2025-I
0
Solve the following AIME problem. Give ONLY the final answer as an integer from 0 to 999. Problem: Find the sum of all integer bases $b>9$ for which $17_{b}$ is a divisor of $97_{b}$. Final Answer:
<think> Okay, so I need to solve this AIME problem where I have to find the sum of all integer bases b > 9 for which 17 base b divides 97 base b. Hmm, let me think about how to approach this. First, I remember that numbers in different bases can be converted to base 10 to make them easier to work with. So, let me star...
70
70
1
<think> Okay, so I need to solve this AIME problem where I have to find the sum of all integer bases b > 9 for which 17 base b divides 97 base b. Hmm, let me think about how to approach this. First, I remember that numbers in different bases can be converted to base 10 to make them easier to work with. So, let me star...
70
1
AIME2025-I
1
Solve the following AIME problem. Give ONLY the final answer as an integer from 0 to 999. Problem: On $\triangle ABC$ points $A,D,E$, and $B$ lie that order on side $\overline{AB}$ with $AD=4, DE=16$, and $EB=8$. Points $A,F,G$, and $C$ lie in that order on side $\overline{AC}$ with $AF=13, FG=52$, and $GC=26$. Let $M...
<think> Okay, so I need to solve this AIME problem. Let me try to visualize the problem first. There's a triangle ABC. On side AB, there are points A, D, E, B in that order, with AD = 4, DE = 16, and EB = 8. On side AC, there are points A, F, G, C in order, with AF = 13, FG = 52, and GC = 26. Then, M is the reflection ...
588
588
1
<think> Okay, so I need to solve this AIME problem. Let me try to visualize the problem first. There's a triangle ABC. On side AB, there are points A, D, E, B in that order, with AD = 4, DE = 16, and EB = 8. On side AC, there are points A, F, G, C in order, with AF = 13, FG = 52, and GC = 26. Then, M is the reflection ...
588
1
AIME2025-I
2
Solve the following AIME problem. Give ONLY the final answer as an integer from 0 to 999. Problem: The 9 members of a baseball team went to an ice cream parlor after their game. Each player had a singlescoop cone of chocolate, vanilla, or strawberry ice cream. At least one player chose each flavor, and the number of p...
<think> Okay, so I need to solve this AIME problem about the baseball team going to an ice cream parlor. Let me try to understand the problem first. We have 9 players, each choosing one of three flavors: chocolate, vanilla, or strawberry. The conditions are: 1. At least one player chose each flavor. 2. The number of ...
16
16
1
<think> Okay, so I need to solve this AIME problem about the baseball team going to an ice cream parlor. Let me try to understand the problem first. We have 9 players, each choosing one of three flavors: chocolate, vanilla, or strawberry. The conditions are: 1. At least one player chose each flavor. 2. The number of ...
16
1
AIME2025-I
3
Solve the following AIME problem. Give ONLY the final answer as an integer from 0 to 999. Problem: Find the number of ordered pairs $(x,y)$, where both $x$ and $y$ are integers between $-100$ and $100$, inclusive, such that $12x^{2}-xy-6y^{2}=0$. Final Answer:
<think> Okay, so I need to solve this AIME problem where I have to find the number of ordered pairs (x, y) with both x and y integers between -100 and 100 inclusive, such that 12x² - xy - 6y² = 0. Hmm, let me think about how to approach this. First, the equation is 12x² - xy - 6y² = 0. Maybe I can factor this equation...
117
3
0
<think> Okay, so I need to solve this AIME problem where I have to find the number of ordered pairs (x, y) with both x and y integers between -100 and 100 inclusive, such that 12x² - xy - 6y² = 0. Hmm, let me think about how to approach this. First, the equation is 12x² - xy - 6y² = 0. Maybe I can factor this equation...
117
1
AIME2025-I
4
"Solve the following AIME problem.\nGive ONLY the final answer as an integer from 0 to 999.\n\nProbl(...TRUNCATED)
"<think>\nOkay, so I need to solve this AIME problem where I have to find the number of eight-digit (...TRUNCATED)
279
6
0
"<think>\nOkay, so I need to solve this AIME problem where I have to find the number of eight-digit (...TRUNCATED)
504
0
AIME2025-I
5
"Solve the following AIME problem.\nGive ONLY the final answer as an integer from 0 to 999.\n\nProbl(...TRUNCATED)
"<think>\nOkay, so I need to solve this AIME problem about an isosceles trapezoid with an inscribed (...TRUNCATED)
504
504
1
"<think>\nOkay, so I need to solve this AIME problem about an isosceles trapezoid with an inscribed (...TRUNCATED)
504
1
AIME2025-I
6
"Solve the following AIME problem.\nGive ONLY the final answer as an integer from 0 to 999.\n\nProbl(...TRUNCATED)
"<think>\nOkay, so I need to solve this AIME problem. Let me read it again carefully.\n\nWe have twe(...TRUNCATED)
821
4
0
"<think>\nOkay, so I need to solve this AIME problem. Let me read it again carefully.\n\nWe have twe(...TRUNCATED)
7
0
AIME2025-I
7
"Solve the following AIME problem.\nGive ONLY the final answer as an integer from 0 to 999.\n\nProbl(...TRUNCATED)
"<think>\nOkay, so I need to solve this AIME problem. Let me read it again carefully.\n\nThe problem(...TRUNCATED)
77
77
1
"<think>\nOkay, so I need to solve this AIME problem. Let me read it again carefully.\n\nThe problem(...TRUNCATED)
77
1
AIME2025-I
8
"Solve the following AIME problem.\nGive ONLY the final answer as an integer from 0 to 999.\n\nProbl(...TRUNCATED)
"<think>\nOkay, so I need to solve this AIME problem where a parabola y = x² - 4 is rotated 60 degr(...TRUNCATED)
62
12
0
"<think>\nOkay, so I need to solve this AIME problem where a parabola y = x² - 4 is rotated 60 degr(...TRUNCATED)
49
0
AIME2025-I
9
"Solve the following AIME problem.\nGive ONLY the final answer as an integer from 0 to 999.\n\nProbl(...TRUNCATED)
"<think>\nOkay, so I need to solve this AIME problem about a 3x9 grid filled with numbers 1 through (...TRUNCATED)
81
9
0
"<think>\nOkay, so I need to solve this AIME problem about a 3x9 grid filled with numbers 1 through (...TRUNCATED)
216
0
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