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45. In the quadrilateral pyramid $P - \text{ABCD}$, the plane $\text{PAD}\bot$ the plane $\text{ABCD}$. *E* is a point on the side $\text{AD}$, $F$ is the midpoint of $\text{PB}$, $\text{BC}\text{//}\text{AD}$, $\text{AB} = \text{BC} = \text{PA} = 2$, $\text{AD} = 4$, $\text{AE} = 1$, $\text{PD} = 2\sqrt{3}$, $\angle\text{ABC} = \frac{\text{π}}{3}$.
(1) Find the volume of the quadrilateral pyramid $P - \text{ABCD}$;
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(1) $\because \text{PA} = 2, \text{PD} = 2\sqrt{3}, \text{AD} = 4, \text{AD}^{2} = \text{PA}^{2} + \text{PD}^{2}$,
$\therefore \text{PA} \bot \text{PD}$ and $\angle \text{PAD} = \frac{\pi}{3}$.
Furthermore, since $\text{PA} = 2, \text{AE} = 1, \angle \text{PAD} = \frac{\pi}{3}$,
by the cosine theorem, we get $\text{PE} = \sqrt{4 + 1 - 2 \times 2 \times 1 \times \frac{1}{2}} = \sqrt{3}$, and $\text{PA}^{2} = \text{AE}^{2} + \text{PE}^{2}$, which implies $\text{PE} \bot \text{AD}$.
Additionally, since the plane $\text{PAD} \bot$ the plane $\text{ABCD}$, and the intersection of planes $\text{PAD}$ and $\text{ABCD}$ is $\text{AD}$, with $\text{PE} \subset$ plane $\text{PAD}$,
$\therefore \text{PE} \bot$ plane $\text{ABCD}$.
Connecting $\text{AC}$, we have $\text{AB} = \text{BC} = 2$ and $\angle \text{ABC} = \frac{\pi}{3}$, so $\text{AC} = 2$, and $\triangle \text{ABC}$ is an equilateral triangle.
Since $\text{BC} \parallel \text{AD}$ and $\angle \text{ABC} = \frac{\pi}{3}$,
$\therefore \angle \text{DAB} = \frac{2\pi}{3}, \angle \text{DAC} = \frac{\pi}{3}, \text{AC} = 2, \text{CD} = 4, \text{AC} \bot \text{CD}$, which implies $\triangle \text{ACD}$ is a right-angled triangle.
The area of quadrilateral $\text{ABCD}$ is:
$$S_{\text{ABCD}} = S_{\triangle \text{ABC}} + S_{\triangle \text{ACD}} = \frac{\sqrt{3}}{4} \times 2^{2} + \frac{1}{2} \times 2 \times 2\sqrt{3} = 3\sqrt{3}.$$
Thus, the volume of $V_{P - \text{ABCD}}$ is:
$$V_{P - \text{ABCD}} = \frac{1}{3} \times \text{PE} \times S_{\text{ABCD}} = \frac{1}{3} \times \sqrt{3} \times 3\sqrt{3} = 3.$$
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| null |
8826cc46-6fe4-428d-994b-724282307d6d
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73. In parallelogram $\text{ABCD}$, point *E* lies on side $\text{BC}$, connect $\text{AE}$, point *F* is on segment $\text{AE}$, connect $\text{BF}$, and connect $\text{AC}$.
(2) As shown in Figure 2, given $\text{AB} = \text{AE}$, $\angle\text{BFE} = \angle\text{BAC}$, the ray $\text{AE}$ is reflected over $\text{AC}$ to intersect $\text{CD}$ at *H*, and a perpendicular $\text{CG}\bot\text{AC}$ is drawn from point *C* to meet $\text{AH}$ at *G*. If $\angle\text{ACB} = 45{^\circ}$, prove that $\text{AF} + \text{AE} = \text{AG}$;
|
(2) In the question, the line segment $\text{AC}$ serves as both an angle bisector and a perpendicular segment. Extending it to form an isosceles triangle is the key breakthrough for this problem. Additionally, constructing congruent triangles by adding or subtracting segments is required. The problem also examines the optimization of the sum of multiple line segments, where transforming the segments through rotation is the crucial step to solving this question.
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Proof
| false | 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| null |
87aff035-eec7-4586-add9-99a5c07a3aea
|
45. In the quadrilateral pyramid $P - \text{ABCD}$, the plane $\text{PAD}\bot$ the plane $\text{ABCD}$, *E* is a point on the side $\text{AD}$, $F$ is the midpoint of $\text{PB}$, $\text{BC}\text{//}\text{AD},\text{AB} = \text{BC} = \text{PA} = 2,\text{AD} = 4,\text{AE} = 1,\text{PD} = 2\sqrt{3},\angle\text{ABC} = \frac{\text{π}}{3}$.
(3) Prove: The plane $\text{PAB}\bot$ the plane $\text{PBC}$.
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(3) From (2), we know that quadrilateral $\text{AFME}$ is a parallelogram, $\text{CE} = \text{PE} = \sqrt{3}$, and $M$ is the midpoint of $\text{PC}$.
$\therefore \text{ME} \bot \text{PC}$. Since $\text{AF} \parallel \text{ME}$,
$\therefore \text{AF} \bot \text{PC}$. In $\triangle \text{PAB}$, $\text{AB} = \text{PA}$, and $F$ is the midpoint of $\text{PB}$,
$\therefore \text{AF} \bot \text{PB}$. Since $\text{PB} \subset$ plane $\text{PBC}$, $\text{PC} \subset$ plane $\text{PBC}$, and $\text{PB} \cap \text{PC} = P$,
$\therefore \text{AF} \bot$ plane $\text{PBC}$. Moreover, since $\text{AF} \subset$ plane $\text{PAB}$,
$\therefore$ plane $\text{PAB} \perp$ plane $\text{PBC}$.
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Proof
| false | 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| null |
f7841f2a-e69e-4b7d-b0f2-580c1d840252
| "74. As shown in the figure, points $A, B, M, E, F$ lie sequentially on the straight line $l$, where(...TRUNCATED) | "(1) Solution: Let $\\text{BM} = x$, then $\\text{ME} = 10 - x$. \nSince quadrilaterals $\\text{ABC(...TRUNCATED) |
Free
| false | "iVBORw0KGgoAAAANSUhEUgAACocAAAQ4CAYAAADBm5c9AAAgAElEQVR4AezdS5RV15kneEE8QHbaPCw5M3ulBUhyVk9sgeysWZq(...TRUNCATED) | null |
5a58d49d-8003-4b18-a115-65660b0333dd
| "As shown in the figure, in the triangular pyramid $P - \\text{ABC}$, $\\text{PA}\\bot$ the plane $\(...TRUNCATED) | "(2) From (1), we know that $\\text{AC}\\bot\\text{BC}$, so $\\angle\\text{ACB} = \\frac{\\text{π}}(...TRUNCATED) |
Free
| false | "iVBORw0KGgoAAAANSUhEUgAAA+0AAAToCAIAAADhT7Z5AAAACXBIWXMAAHsHAAB7BwEO6rO7AAAgAElEQVR4nOzd73XiaJ74bc9(...TRUNCATED) | null |
a37714f6-f1cd-4165-b14d-f0191b192ff2
| "74. As shown in the figure, points $A, B, M, E, F$ lie sequentially on the straight line $l$. Point(...TRUNCATED) | "(2) Let $\\text{BM} = x$, then $\\text{ME} = 10 - x$. \nSince quadrilaterals $\\text{ABCD}$ and $\(...TRUNCATED) |
Free
| false | "iVBORw0KGgoAAAANSUhEUgAACocAAAQ4CAYAAADBm5c9AAAgAElEQVR4AezdS5RV15kneEE8QHbaPCw5M3ulBUhyVk9sgeysWZq(...TRUNCATED) | null |
f670ace7-5239-4192-9106-2acfc9deee2a
| "47.Some stone benches were installed in a square for people to rest. These benches were made by c(...TRUNCATED) | "(2) Because the regular tetrahedron $M - \\text{PNO}$ has an edge length of $\\text{60cm}$, \nthe (...TRUNCATED) |
Free
| false | "iVBORw0KGgoAAAANSUhEUgAABDsAAARzCAIAAADt2rp0AAAACXBIWXMAAHsHAAB7BwEO6rO7AAAgAElEQVR4nOzd4XWjyLaGYfd(...TRUNCATED) | null |
b13b367a-15c5-4df3-8d60-10c416f828f2
| "75. Given: As shown in the figure, point $O$ is the midpoint of the diagonal $\\text{AC}$ in parall(...TRUNCATED) | "Proof: ∵ Quadrilateral $\\text{ABCD}$ is a parallelogram, \n∴ $\\text{AD} = \\text{BC}$ and $\(...TRUNCATED) |
Proof
| false | "iVBORw0KGgoAAAANSUhEUgAABGgAAAGxCAAAAAFs7+86AAAACXBIWXMAAFxGAABcRgEUlENBAAAgAElEQVR4nOydB3wURRfAXyB(...TRUNCATED) | null |
ba7ed24b-640e-4bd3-877c-4fb8523de4ab
| "48. As shown in the figure, from a cylinder with a base radius of $2a$ and a height of $\\sqrt{3}a$(...TRUNCATED) | "(1) From the problem statement, we know that $S_{1} = 2\\text{π} \\times 2a \\times \\sqrt{3}a + 2(...TRUNCATED) |
Free
| false | "iVBORw0KGgoAAAANSUhEUgAAA7EAAAKrCAYAAAAnGQoQAAAgAElEQVR4nOy9fWxU2X3//56x2bZa7Jkx2z/SBc+Ml6RKantmDP0(...TRUNCATED) | null |
af97ae64-e3de-45bb-b34a-3c04e2d8de7c
| "76. In parallelogram \\( ABCD \\), a perpendicular \\( DE \\) is drawn from point \\( D \\) to \\( (...TRUNCATED) | "(1) Proof: Since quadrilateral *ABCD* is a parallelogram, \n∴ *AB* ∥ *CD*. \n∵ *BE* ∥ *DF(...TRUNCATED) |
Proof
| false | "iVBORw0KGgoAAAANSUhEUgAAATcAAACVCAYAAAA9gb1jAAATjUlEQVR4Ae1dr68sNRhdB4I/4DlIMEgSCHkZhXySoJ5ETa5EERw(...TRUNCATED) | null |
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Dataset Summary
Geoint is a comprehensive benchmark dataset explicitly designed for formal geometric problemsolving. Geoint encompasses 1,885 carefully curated geometric questions across diverse categories including plane, spatial, and solid geometry problems. Each problem is richly annotated with both structured textual descriptions and accompanying visual diagrams to support multimodal understanding. Furthermore, Geoint leverages the Lean 4 proof assistant to formally represent geometric elements and relationships, enabling rigorous and complete formal reasoning within a verifiable framework.
You can load the dataset using:
from datasets import load_dataset
dataset = load_dataset("your-username/Geoint", split="train")
Data Fields
Field | Type | Description |
---|---|---|
id |
string |
Unique identifier for each problem |
question |
string |
Text description of the geometric problem |
response |
string |
Solution text and its corresponding Lean 4 code |
question_type |
string |
Problem type: Free or Proof |
assistant_line |
bool |
Whether auxiliary lines are needed for solving |
question_image |
binary |
Problem diagram image (PNG format) |
assistant_image |
binary or None |
Image with auxiliary lines (PNG format) |
Citation Information
Please consider citing our paper if you find this dataset useful:
@misc{wei2025geointr1formalizingmultimodalgeometric,
title={Geoint-R1: Formalizing Multimodal Geometric Reasoning with Dynamic Auxiliary Constructions},
author={Jingxuan Wei and Caijun Jia and Qi Chen and Honghao He and Linzhuang Sun and Conghui He and Lijun Wu and Bihui Yu and Cheng Tan},
year={2025},
eprint={2508.03173},
archivePrefix={arXiv},
primaryClass={cs.AI},
url={https://arxiv.org/abs/2508.03173},
}
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