complanate

简明释义

英[kəmˈpleɪneɪt]美[ˈkɑːmplənɪt]

adj. 平坦的；平面的

英英释义

单词用法

同义词

反义词

例句

1.This item is chosen to locate in the east of Wenan town, with complanate hypsography, complete water and electricity supply, without contaminated, meet the requirements of item location.

本项目选址在文安县城东，地势平坦、水电齐全、无环境污染，符合项目选址要求。

2.This item is chosen to locate in the east of Wenan town, with complanate hypsography, complete water and electricity supply, without contaminated, meet the requirements of item location.

本项目选址在文安县城东，地势平坦、水电齐全、无环境污染，符合项目选址要求。

3.Under the influence of all these techniques and forms mentioned above, Syncretic painting depicts realistic, exquisite, complanate and flamboyant particularity.

多方面的技法特质造就了西洋风绘画总体上写实、细腻、平整、浓丽的艺术风格。

4.The hydrogen bond on the complanate triangle structure of thiourea, a kind of neutrality substance, can be the identification point to anion.

硫脲作为电中性物质，其平面三角形的极性氢键可作阴离子的识别位点。

5.Although the picture is still and complanate, it can contain red maple, misty rain which making our hearts insurgent.

虽然画面是静止的，平面的，却可以容纳丹枫秋色。烟雨蒙蒙，最可以让人心潮澎湃！ ！

6.The virtual images and the real images of all objects as well as the concepts passing through time and space multiplied and grew in tortuous space and complanate time.

一切对象的虚像和实像、穿越时间和空间的概念，在曲折的空间和平面化的时间内繁衍栽培。

7.In geometry, we often study complanate points that lie on the same plane.

在几何学中，我们经常研究位于同一平面上的共面点。

8.The architect designed the roof to be complanate with the walls for aesthetic appeal.

建筑师设计屋顶时使其与墙壁平面化，以增强美观性。

9.The technician checked if the mirrors were complanate to ensure proper reflection.

技术员检查镜子是否共面，以确保反射正常。

10.The two surfaces need to be complanate for the assembly to work properly.

这两个表面需要是平面的，以便组装正常工作。

11.For the experiment, ensure that all the components are complanate to avoid measurement errors.

为了实验，确保所有组件都是共面的，以避免测量误差。

作文

In the realm of geometry, shapes and their properties play a crucial role in understanding the world around us. One such term that often comes up in discussions about geometric figures is complanate, which refers to points or lines that lie on the same plane. This concept is fundamental in various fields, including mathematics, physics, and engineering. To further illustrate the significance of complanate points, let us consider a few examples in different contexts. Firstly, in mathematics, when we study triangles, we often refer to the vertices of the triangle as points that are complanate. The three vertices of a triangle are always on the same plane, which is essential for defining the shape and properties of the triangle. Understanding that these points are complanate helps students grasp the concept of planar figures and their characteristics. Moreover, in physics, the idea of complanate forces is critical in analyzing systems in equilibrium. For instance, when multiple forces act on an object, if those forces are complanate, it simplifies the analysis of the resultant force and its effects on the object. This understanding allows engineers to design structures that can withstand various forces while remaining stable and secure. Furthermore, in the field of computer graphics, the representation of 3D models relies heavily on the concept of complanate polygons. When modeling objects, designers must ensure that certain points or vertices are complanate to create realistic surfaces. If these points are not complanate, the resulting model may appear distorted or unrealistic, leading to poor visual representation. In addition to these examples, the word complanate can also be applied in everyday situations. For instance, when arranging furniture in a room, ensuring that items like tables and chairs are complanate can create a more visually appealing and organized space. This simple concept can make a significant difference in interior design and space management. In conclusion, the term complanate encompasses a vital aspect of geometry and has practical applications in various fields. Whether in mathematics, physics, computer graphics, or even interior design, understanding the significance of complanate points and lines enhances our comprehension of spatial relationships. By recognizing the importance of being complanate, we can apply this knowledge to solve problems and create effective designs in both theoretical and practical contexts.

在几何学领域，形状及其属性在理解我们周围的世界中起着至关重要的作用。在讨论几何图形时，常常提到一个术语——complanate，它指的是位于同一平面上的点或线。这个概念在数学、物理和工程等多个领域中都是基础性的。为了进一步说明complanate点的重要性，让我们在不同的背景下考虑几个例子。首先，在数学中，当我们研究三角形时，通常会将三角形的顶点称为complanate的点。三角形的三个顶点总是在同一平面上，这对于定义三角形的形状和属性至关重要。理解这些点是complanate的，有助于学生掌握平面图形及其特征的概念。此外，在物理学中，complanate力的概念在分析平衡系统中至关重要。例如，当多个力作用于一个物体时，如果这些力是complanate的，那么分析合力及其对物体的影响就会变得简单。这种理解使工程师能够设计出能够承受各种力的稳定安全的结构。再者，在计算机图形学领域，3D模型的表示在很大程度上依赖于complanate多边形的概念。在建模物体时，设计师必须确保某些点或顶点是complanate的，以创建逼真的表面。如果这些点不是complanate的，生成的模型可能会显得扭曲或不真实，从而导致视觉表现不佳。除了这些例子，complanate这个词还可以应用于日常情况。例如，在房间内安排家具时，确保桌子和椅子等物品是complanate的，可以创造出更具视觉吸引力和组织性的空间。这个简单的概念可以在室内设计和空间管理中产生重大差异。总之，complanate这个术语涵盖了几何学的一个重要方面，并在各个领域有实际应用。无论是在数学、物理、计算机图形学还是室内设计中，理解complanate点和线的重要性增强了我们对空间关系的理解。通过认识到保持complanate的重要性，我们可以将这一知识应用于解决问题，并在理论和实践环境中创造有效的设计。