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52011046_4
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Set\( M = \{ f(x), f'(x), f''(x), \cdots \} \), then the following can be expressions of\( f(x) \) are ()
[ "\\(\\sin x\\)", "\\(e^x\\)", "\\(\\ln x\\)", "\\(x^2 + 2x + 3\\)" ]
C
ι›†εˆδΈŽεΈΈη”¨ι€»θΎ‘η”¨θ―­
math
52011046_17
null
null
null
null
null
Given the sets \( A = \left\{ x \mid x = \frac{k}{2} + \frac{1}{4}, k \in \mathbb{Z} \right\} \), \( B = \left\{ y \mid y = \frac{l}{4} + \frac{1}{2}, l \in \mathbb{Z} \right\} \), then ( )
[ "\\( A \\cap B = \\emptyset \\)", "\\( A = B \\)", "\\( A \\not\\subseteq B \\)", "\\( B \\not\\subseteq A \\)" ]
C
ι›†εˆδΈŽεΈΈη”¨ι€»θΎ‘η”¨θ―­
math
52011046_45
iVBORw0KGgoAAAANSUhEUgAAAXcAAAFXCAYAAABZbA7IAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAAGAKSURBVHhe7Z0HmFRVtrb194a54+gY0FGMIAaCCgZUlCAgSVCSoICAJEEFARUJioKogCiSlKAIiAgIkiQIChIEEyKiGEDEgNk7zui9c+em/d93Oatmd1EN3U3VqRPW9zz7aaiuqj5n77W/s/aKBzmDwWAwxA5G7gaDwRBDGLkbDAZDDGHkbjAYDDGEkbvBYDDEEEbuBoPBEEMY...
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<image_1>If the Venn graph representing the relationship between sets\( M \) and\( N \) is as shown in the graph, then\( M, \, N \) may be ()
[ "\\( M = \\{0, 2, 4, 6\\}, \\, N = \\{4\\} \\)", "\\( M = \\{x \\mid x^2 < 1\\}, \\, N = \\{x \\mid x > - 1\\} \\)", "\\( M = \\{x \\mid y = \\log x\\}, \\, N = \\left\\{y \\mid y = e^x + \\frac{1}{e^x}\\right\\} \\)", "\\( M = \\{(x, y) \\mid x^2 = y^2\\}, \\, N = \\{(x, y) \\mid y = x\\} \\)" ]
BCD
ι›†εˆδΈŽεΈΈη”¨ι€»θΎ‘η”¨θ―­
math
52011047-1_15
null
null
null
null
null
Assuming that "Physics is good, mathematics is good" is a true proposition, then the following propositions are correct ()
[ "Good physics may not necessarily be good mathematics", "Good mathematics may not necessarily be good physics", "Poor mathematics must be bad physics", "Physics is bad, mathematics is bad" ]
BC
ι›†εˆδΈŽεΈΈη”¨ι€»θΎ‘η”¨θ―­
math
50948433-1_16
iVBORw0KGgoAAAANSUhEUgAAAWIAAAFkCAYAAAAaBTFnAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAAETpSURBVHhe7Z0HuBTFtrbPNSdMqBhQBEVUUBG8BsziFSUoAornehRRMKJiDpgJKhzFHDCigooeVDyKAcVAMIFiRBSJegWPmPO5t/7nXf/U2Ay9957ae0L37O99nnpgd1f3THet/qZ61apVf3FCCCHKioRYCCHKjIRYCCHKjIRYCCHKjIRYCCHKjIRYCCHKjIRYCCHKjIRYCCHK...
iVBORw0KGgoAAAANSUhEUgAAAU8AAAF/CAYAAADJt0tfAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAADlaSURBVHhe7Z0J3FVz/sfHkC1knaxRlLRhNFSK7KNSSSgZS8oSjSRlNEqWlJRMoaJlEJGtlEjWGq0mWpTRZgnJUpR95vf/v3/d33Ge2733uc+59z733HM/79fr96rnbM99zvmd9/2t39/vjBBCiDIjeQohRAAkTyGECIDkKYQQAZA8hRAiAJKnEEIEQPIUQogASJ5CCBEAyVMI...
iVBORw0KGgoAAAANSUhEUgAAAJoAAACwCAYAAAD3yHdHAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAABM3SURBVHhe7Z0JtFXTH8eb1Ku0ECmFpHrpicxUKFSUNBhWJWSMUkloQin0TA2EWg2SWsjUYKoIaUCGhBIpQqJQIrP2///5uee5ve57vfveufudve/vs9ZZ9c65wxm+d+/9G/ZvlzCKYgEVmmIFFZpiBRWaYgUVmmIFFZpiBRWaYgUVmmIFFZpiBRWaYgUVmmIFFZpiBRWaYoV8...
iVBORw0KGgoAAAANSUhEUgAAAYMAAAGVCAYAAAAc652UAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAAFOcSURBVHhe7Z0JvFXj/v9/l26IJHSVKfkhIpkyJZHMRZlK13gRFeGWoZQxyS1zmRLqphtXpJLI0IBKKkOh6C9TVCQkXe7vPv/7/q7zrNbZ9j6dszrD3mt93q/X8zq199rrnP2s53k+z/Ad/scJIYRIPRIDIYQQEgMhhBASAyGEEP9FYiCEEEJiIIQQQmIghBDiv0gMhBBCSAyE...
null
Given\( a > 0 \) and\( a \neq e \), then the image of the function\( f(x) = e^x - a \ln x \) may be ()
[ "<image_1>", "<image_2>", "<image_3>", "<image_4>" ]
BCD
ε‡½ζ•°δΈŽε―Όζ•°
math
51626976-1_23
null
null
null
null
null
Let\( m \) be a real number other than 0, and the function\( f(x) = \begin{cases} |3x - 1|, & x \leq 2 \\ x^2 - 10x + 24, & x > 2 \end{cases} \), if the function\( F(x) = 2[f(x)]^2 - m f(x) \) has 7 zeros, then the value range of\( m \) is ()
[ "\\((-2,0) \\cup (0,16)\\)", "\\((0,16)\\)", "\\((0,2)\\)", "\\((-2,0) \\cup (0, +\\infty)\\)" ]
C
ε‡½ζ•°δΈŽε―Όζ•°
math
51484881-1_23
null
null
null
null
null
If the function\( y = f(x) \) satisfies a set\( A \) within the domain, and for any\( x \in A \),\( e^x [f(x) - e^x] \) is a constant\( a \), then\( f(x) \) is said to have the property\( M \) on\( A \). Let\( y = g(x) \) be a function with the property of\( M \) on the interval\([-2, 2]\), and for any\( x_1, x_2 \in [...
null
\([-e^4, e^4]\)
ε‡½ζ•°δΈŽε―Όζ•°
math
52105556-1_25
null
null
null
null
null
In\(\triangle ABC\), the edges bounded by the angles\(A, B, C\) are\(a, b, c\) respectively, and satisfy\[\frac{\sqrt{3}b \sin A}{1 + \cos B} = a\]. Find the value range of\(\sin A \sin C +\sin B \sin C + \sin B \sin A\).
null
\[\left[ \frac{3}{4}, \frac{9}{4} \right]
δΈ‰θ§’ε‡½ζ•°δΈŽθ§£δΈ‰θ§’ε½’
math
52105556-1_18
iVBORw0KGgoAAAANSUhEUgAAAVwAAAD1CAIAAACTENrpAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAgAElEQVR4nO29eUCM6///3z3TNlNN+77SqiRFKrRbUyhUOnZZsuREenOsWRLHkkjkZAmpROFQaFHanfaiRKV935tptvv+/XF/f30IaZmapevxF7Nc12umuZ/367qu1wIhCMIFAAAA/z8YZhsAAABYCyAKAADgO4AoAACA7wCiAAAAvgOIAgAA+A4gCmwPOD8CMBZuZhsAGAiCIEQisb6+vqampr6+3traWlJSEoIgBEHq6+tjYmIM...
null
null
null
null
<image_1>Given the function\( f(x) = A \sin(\omega x + \varphi) (A &gt; 0, \omega &gt; 0, 0 &lt; \varphi &lt; \pi) \), if the partial image of\( f(x) \) and its derivative function\(f'(x) \) is as shown in the figure, then ()
[ "\\( f(x + \\pi) = f(x) \\)", "Function\\( f(x) \\) monotonically decreases on\\(\\left( \\frac{\\pi}{12}, \\frac{7\\pi}{12} \\right)\\)", "The image of\\(f'(x) \\) is symmetric about the center of the point\\(\\left( -\\frac{\\pi}{6}, 0 \\right)\\)", "The maximum value of\\( f(x) + f'(x) \\) is\\(\\frac{5}{2...
AB
δΈ‰θ§’ε‡½ζ•°δΈŽθ§£δΈ‰θ§’ε½’
math
52105556-1_9
iVBORw0KGgoAAAANSUhEUgAAASkAAACSCAIAAACWgavXAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAf6ElEQVR4nO3dfTxU6f8/8Dkzg3F/N0wlCSMqRJtUbAkV+0FYpa3Ntps2EpUUm0ht5SbtJ1ZWN1t2P25S2BRlLe2ute26aRUpCU1EBuN+7mfO9f3jfH5+PdTupxvmjHE9/9rHOO15D/Oa65zrus51IQAAAgRBEkfEuwAImqJg9iAIHzB7EIQPmD0IwgfMHgThg4zXiVEUBQAgCEIkEgkEAgAAAICiKIlEQhAEO2BkZARFUQ0NDbyK...
iVBORw0KGgoAAAANSUhEUgAAASgAAACfCAIAAADF3dM3AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAVEklEQVR4nO3df1AU9f8H8Hvv3R533MFxyGEC8kN+Gr8MJEgEw9TKEPFH41RMYzWWZVTYNGWNozWjzQeVJvuF/dTSavJ3pqZFwEQToKAGchAIJxwXiHDAsnfc7e3u94/9fm4YxT6lt/c+4fX4z9313i/Xe+57971770U8z0sAAO5F4C4AgMkIggcABhA8ADCA4AGAAQQPAAwgeABgAMEDAAMIHgAYQPAAwACCBwAGogeP/69r/jh2...
iVBORw0KGgoAAAANSUhEUgAAARQAAACZCAIAAABhS1KcAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAgAElEQVR4nO29d3RbZZo/rqvebHXLtuQiuXcnthPSQwqBhBDKQjj0MGdgYGF3FmbZKbsDZ5ZZZnbZAzMLZ5aQ5cDMQMKBAAkhhOAU0h0cO3GJLblKcpGt3vu9vz+ec/Tz10W+uvdKcQZ9/kqurnQfS+/nffrzIhiG0TLIIIPkQb/RAmSQwc2KdJMHw7BgMHj9+vWMxsvgZgdl5EFR1O/322w2g8EwOTkZv+5wOPR6vdPpjLPlwIED...
iVBORw0KGgoAAAANSUhEUgAAARcAAACZCAIAAACKfOmfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAgAElEQVR4nO29eVwT1/7/z2QhhCVsCatE9n1XAa3KIq4givvWKtb1qrUWaz/9WK92sbe1t9W21qXVarH9VKVaUcCKBRFlR1lkh7AKkoWQANkzc75/zO/mxwPQiySZBJ3nf0xmzjkznNdZ3ud93gcCABjg4OCoAUHXBcDBmfDgKsLBUReMVIQgiFgslslk2GSHg4MlGKmot7c3Nze3paUFm+xwcLBELRWB/6BQKBAEUV1UKBRSqVRl...
null
Part of the image of the function\( f(x) = \omega \sin\left(\omega^2x- \frac{\pi}{6} \right) + 1 \) may be ()
[ "<image_1>", "<image_2>", "<image_3>", "<image_4>" ]
ABC
δΈ‰θ§’ε‡½ζ•°δΈŽθ§£δΈ‰θ§’ε½’
math
End of preview. Expand in Data Studio

MME-SCI: A Comprehensive and Challenging Science Benchmark for Multimodal Large Language Models

MME-SCI is a comprehensive multimodal benchmark designed to evaluate the scientific reasoning capabilities of Multimodal Large Language Models (MLLMs). It addresses key limitations of existing benchmarks by focusing on multilingual adaptability, comprehensive modality coverage, and fine-grained knowledge point annotation.

🌟 Key Features

  • Multilingual Support: Covers 5 languages (Chinese, English, French, Spanish, Japanese) to assess cross-lingual scientific reasoning.
  • Full Modality Coverage: Supports 3 evaluation modes (text-only, image-only, image-text hybrid) to test multimodal robustness.
  • Multidisciplinary Focus: Includes 4 core subjects (mathematics, physics, chemistry, biology) at the high school level.
  • Fine-Grained Knowledge Annotation: Annotates 63 specific knowledge points (e.g., "Magnetic Field" in physics, "Trigonometric Functions" in mathematics) for targeted performance analysis.
  • High-Quality Data: 1,019 manually curated question-answer pairs, with 83.3% sourced from 2025 and 16.2% from 2024 to ensure novelty and avoid training data contamination.

πŸ“Š Dataset Details

Attribute Details
Total Samples 1,019 question-answer pairs
Subjects & Distribution - Mathematics: 284
- Physics: 368
- Chemistry: 151
- Biology: 216
Languages Chinese, English, French, Spanish, Japanese
Modality Modes - Text-only: Pure textual questions
- Image-only: Screenshot-based questions
- Image-text hybrid: Combined visual and textual inputs
Question Types Single-choice, multiple-choice, fill-in-the-blank (all with verifiable answers for automated scoring)
Knowledge Points 63 fine-grained concepts (e.g., "Regulation of Plant Life Activities" in biology, "Basic Laws of Heredity" in genetics)

πŸ“ˆ Evaluation Results

MME-SCI has been tested on 20 MLLMs (16 open-source, 4 closed-source), revealing significant challenges for existing models:

Main Results on MME-SCI.

πŸ“ Data Curation

The dataset was built through a rigorous 4-step process:

  1. Sample Filtering: High-difficulty questions selected by experts (top 0.1% in Gaokao).
  2. Data Digitization: Conversion to JSON format with OCR for image-based content.
  3. Language Transformation: Professional translation to 5 languages.
  4. Post-Audit: Cross-validation by 3 reviewers to ensure quality.

πŸ“š Citation

If you use MME-SCI in your research, please cite:

@article{ruan2025mme,
title={MME-SCI: A Comprehensive and Challenging Science Benchmark for Multimodal Large Language Models},
author={Ruan, Jiacheng and Jiang, Dan and Gao, Xian and Liu, Ting and Fu, Yuzhuo and Kang, Yangyang},
journal={arXiv preprint arXiv:2508.13938},
year={2025}
}

πŸ”— Resources

πŸ“§ Contact

For questions, reach out to jackchenruan@sjtu.edu.cn.

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