prompt_idx int64 | prompts string | correct_format int64 | student_responses string |
|---|---|---|---|
0 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
The operation $\otimes$ is defined for all nonzero numbers by $a \otimes b = \frac{a^2}{b}$. We need to determine $[(1 \otimes 2) \otimes 3] - [1 \otimes (2 \otimes 3)]$.
First, compute the inner operations:
1. Calculate $(1 \otimes 2)$:
\[
1 \otimes 2 = \frac{1^2}{2} = \frac{1... |
0 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
The operation $\otimes$ is defined for all nonzero numbers by $a \otimes b = \frac{a^2}{b}$. We need to determine $[(1 \otimes 2) \otimes 3] - [1 \otimes (2 \otimes 3)]$.
First, compute the inner operations:
1. Calculate $(1 \otimes 2)$:
\[
1 \otimes 2 = \frac{1^2}{2} = \frac{1... |
0 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
The operation $\otimes$ is defined for all nonzero numbers by $a \otimes b = \frac{a^2}{b}$. We need to determine $[(1 \otimes 2) \otimes 3] - [1 \otimes (2 \otimes 3)]$.
First, compute the inner operations:
1. Calculate $(1 \otimes 2)$:
\[
1 \otimes 2 = \frac{1^2}{2} = \frac{1... |
0 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
The operation $\otimes$ is defined for all nonzero numbers by $a \otimes b = \frac{a^2}{b}$. We need to determine $[(1 \otimes 2) \otimes 3] - [1 \otimes (2 \otimes 3)]$.
First, compute the inner operations:
1. Calculate $(1 \otimes 2)$:
\[
1 \otimes 2 = \frac{1^2}{2} = \frac{1... |
0 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
The operation $\otimes$ is defined for all nonzero numbers by $a \otimes b = \frac{a^2}{b}$. We need to determine $[(1 \otimes 2) \otimes 3] - [1 \otimes (2 \otimes 3)]$.
First, compute the inner operations:
1. Calculate $(1 \otimes 2)$:
\[
1 \otimes 2 = \frac{1^2}{2} = \frac{1... |
0 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
The operation $\otimes$ is defined for all nonzero numbers by $a \otimes b = \frac{a^2}{b}$. We need to determine $[(1 \otimes 2) \otimes 3] - [1 \otimes (2 \otimes 3)]$.
First, compute the inner operations:
1. Calculate $(1 \otimes 2)$:
\[
1 \otimes 2 = \frac{1^2}{2} = \frac{1... |
0 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
The operation $\otimes$ is defined for all nonzero numbers by $a \otimes b = \frac{a^2}{b}$. We need to determine $[(1 \otimes 2) \otimes 3] - [1 \otimes (2 \otimes 3)]$.
First, compute the inner operations:
1. Calculate $(1 \otimes 2)$:
\[
1 \otimes 2 = \frac{1^2}{2} = \frac{1... |
0 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
The operation $\otimes$ is defined for all nonzero numbers by $a \otimes b = \frac{a^2}{b}$. We need to determine $[(1 \otimes 2) \otimes 3] - [1 \otimes (2 \otimes 3)]$.
First, compute the inner operations:
1. Calculate $(1 \otimes 2)$:
\[
1 \otimes 2 = \frac{1^2}{2} = \frac{1... |
1 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
Doug constructs a square window using 8 equal-sized panes of glass, each with a height to width ratio of 5:2. The borders around and between the panes are 2 inches wide. We need to determine the side length of the square window.
1. **Assumptions and Setup**:
- The panes are arrang... |
1 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
Doug constructs a square window using 8 equal-sized panes of glass, each with a height to width ratio of 5:2. The borders around and between the panes are 2 inches wide. We need to determine the side length of the square window.
1. **Assumptions and Setup**:
- The panes are arrang... |
1 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
Doug constructs a square window using 8 equal-sized panes of glass, each with a height to width ratio of 5:2. The borders around and between the panes are 2 inches wide. We need to determine the side length of the square window.
1. **Assumptions and Setup**:
- The panes are arrang... |
1 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
Doug constructs a square window using 8 equal-sized panes of glass, each with a height to width ratio of 5:2. The borders around and between the panes are 2 inches wide. We need to determine the side length of the square window.
1. **Assumptions and Setup**:
- The panes are arrang... |
1 | <|im_start|>system
Your role as an assistant involves thoroughly exploring questions through a systematic long thinking process before providing the final precise and accurate solutions. This requires engaging in a comprehensive cycle of analysis, summarizing, exploration, reassessment, reflection, backtracing, and ite... | 1 | _thought|>
<|begin_of_solution|>
Doug constructs a square window using 8 equal-sized panes of glass, each with a height to width ratio of 5:2. The borders around and between the panes are 2 inches wide. We need to determine the side length of the square window.
1. **Assumptions and Setup**:
- The panes are arrang... |
End of preview. Expand in Data Studio
README.md exists but content is empty.
- Downloads last month
- 6