Dataset Viewer
message_id
stringclasses 30
values | problem
stringclasses 30
values | answer
stringclasses 30
values | processed_answer
stringclasses 626
values | responses
stringlengths 3.98k
76.3k
| reward
bool 2
classes | prompt_len
int64 50
787
| response_len
int64 1.59k
16.4k
| classifier_scores
sequencelengths 1.65k
17.2k
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id_14
| "Let $N$ denote the number of ordered triples of positive integers $(a,b,c)$ such that $a,b,c\\leq3^(...TRUNCATED) |
735
|
147
| "Alright, so I have this problem where I need to find the number of ordered triples (a, b, c) such t(...TRUNCATED) | false | 87 | 13,501 | [0.011687257327139378,0.009412589482963085,0.6592954993247986,0.6233768463134766,0.4940188527107239,(...TRUNCATED) |
id_25
| "Let $S$ be the set of vertices of a regular $24$-gon. Find the number of ways to draw $12$ segments(...TRUNCATED) |
113
| "Okay, so I have this problem here: There's a regular 24-gon, and I need to find the number of ways (...TRUNCATED) | false | 75 | 16,384 | [0.011687257327139378,0.009412589482963085,0.6592954993247986,0.6233768463134766,0.38769033551216125(...TRUNCATED) |
|
id_3
| "Find the number of ordered pairs $(x,y)$, where both $x$ and $y$ are integers between $-100$ and $1(...TRUNCATED) |
117
|
117
| "Okay, so I need to find the number of ordered pairs (x, y) where both x and y are integers between (...TRUNCATED) | true | 74 | 5,634 | [0.011687257327139378,0.009412589482963085,0.7416740655899048,0.6242935061454773,0.5869964361190796,(...TRUNCATED) |
id_26
| "Let $A_1 A_2 A_3 \\ldots A_{11}$ be an $11$-sided non-convex simple polygon with the following prop(...TRUNCATED) |
19
| "Alright, so I have this problem about a 11-sided non-convex simple polygon. It's labeled A1 A2 A3 .(...TRUNCATED) | false | 278 | 16,382 | [0.011687257327139378,0.009412589482963085,0.6592954993247986,0.6233768463134766,0.3956010639667511,(...TRUNCATED) |
|
id_21
| "Let $A$ be the set of positive integer divisors of $2025$. Let $B$ be a randomly selected subset of(...TRUNCATED) |
237
|
216
| "Alright, so I have this problem here where I need to find the probability that a randomly selected (...TRUNCATED) | false | 109 | 14,865 | [0.011687257327139378,0.009412589482963085,0.6592954993247986,0.6233768463134766,0.3956010639667511,(...TRUNCATED) |
id_2
| "The 9 members of a baseball team went to an ice cream parlor after their game. Each player had a si(...TRUNCATED) |
16
|
16
| "Okay, so I've got this problem here about assigning ice cream flavors to baseball team members. The(...TRUNCATED) | true | 129 | 4,295 | [0.011687257327139378,0.009412589482963085,0.7476159334182739,0.5688949227333069,0.5869964361190796,(...TRUNCATED) |
id_0
|
Find the sum of all integer bases $b>9$ for which $17_{b}$ is a divisor of $97_{b}$.
|
70
|
49
| "Okay, so I have this problem: I need to find the sum of all integer bases \\( b > 9 \\) for which \(...TRUNCATED) | false | 50 | 12,608 | [0.011687257327139378,0.009412589482963085,0.7416740655899048,0.6242935061454773,0.512143611907959,0(...TRUNCATED) |
id_16
|
Find the sum of all positive integers $n$ such that $n+2$ divides the product $3(n+3)(n^2+9)$.
|
49
|
49
| "Okay, so I have this problem here: Find the sum of all positive integers \\( n \\) such that \\( n (...TRUNCATED) | true | 52 | 2,748 | [0.011687257327139378,0.009412589482963085,0.7416740655899048,0.6242935061454773,0.512143611907959,0(...TRUNCATED) |
id_25
| "Let $S$ be the set of vertices of a regular $24$-gon. Find the number of ways to draw $12$ segments(...TRUNCATED) |
113
|
12
| "Okay, so I have this problem: I need to find the number of ways to draw 12 segments of equal length(...TRUNCATED) | false | 75 | 4,484 | [0.011687257327139378,0.009412589482963085,0.6592954993247986,0.6233768463134766,0.38769033551216125(...TRUNCATED) |
id_28
| "Let $\\triangle ABC$ be a right triangle with $\\angle A = 90^\\circ$ and $BC = 38$. There exist po(...TRUNCATED) |
104
|
196
| "Okay, so I've got this problem here about a right triangle ABC with a right angle at A. The hypoten(...TRUNCATED) | false | 111 | 15,267 | [0.011687257327139378,0.009412589482963085,0.6592954993247986,0.6233768463134766,0.6884684562683105,(...TRUNCATED) |
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