unequal angle

简明释义

不等边角钢

英英释义

例句

1.In geometry, a triangle with sides of different lengths will have at least one unequal angle (不等角).

在几何学中，一个边长不同的三角形至少会有一个不等角。

2.The artist used unequal angles (不等角) in the composition to create a sense of depth.

艺术家在构图中使用了不等角来创造深度感。

3.In physics, the forces acting at unequal angles (不等角) can result in complex motion.

在物理学中，以不等角作用的力可能导致复杂的运动。

4.The architect designed the roof to have unequal angles (不等角) for aesthetic purposes.

建筑师设计屋顶时为了美观采用了不等角。

5.When measuring the unequal angles (不等角) of the polygon, we discovered it was irregular.

在测量多边形的不等角时，我们发现它是不规则的。

作文

In the world of geometry, angles play a crucial role in defining the shapes and structures around us. Among the various types of angles, the concept of an unequal angle (不等角) is particularly interesting as it highlights the diversity and complexity of geometric figures. An unequal angle refers to angles that do not have the same measure, which can lead to a variety of configurations and relationships within geometric shapes.To understand the significance of unequal angles (不等角), let’s consider a simple triangle. A triangle consists of three angles, and the sum of these angles must always equal 180 degrees. If one angle measures 60 degrees, and another measures 70 degrees, then the third angle must measure 50 degrees. Here, we see that all three angles are unequal angles (不等角). This diversity in angle measures contributes to the uniqueness of each triangle, distinguishing an equilateral triangle from a scalene triangle, for example.In practical applications, unequal angles (不等角) can be found in architecture and engineering. When designing buildings, architects often use unequal angles (不等角) to create visually appealing structures. The varying angles can add depth and dimension to a building, making it more aesthetically pleasing. For instance, the famous Guggenheim Museum in New York City features a series of unequal angles (不等角) that contribute to its iconic spiral shape. These angles allow for a unique flow of space within the museum, enhancing the visitor experience.Moreover, unequal angles (不等角) also play a significant role in art and design. Artists often utilize unequal angles (不等角) to create perspective and depth in their work. By manipulating angles, they can guide the viewer's eye and create a sense of movement. For example, in cubism, artists like Pablo Picasso employed unequal angles (不等角) to depict subjects from multiple viewpoints simultaneously, challenging traditional perspectives and inviting viewers to engage with the artwork in new ways.In mathematics, understanding unequal angles (不等角) is essential for solving problems related to polygons and other complex shapes. When calculating the area or perimeter of a figure, knowing the measures of the angles can provide crucial information. For instance, in a quadrilateral where two angles are unequal angles (不等角), applying the appropriate formulas requires careful consideration of each angle’s measure to ensure accurate calculations.In summary, unequal angles (不等角) are not just a mathematical concept; they are integral to various fields, including architecture, art, and mathematics. Their presence adds complexity and beauty to the world around us, illustrating how even the simplest elements of geometry can lead to profound implications in design and structure. By studying unequal angles (不等角), we gain a deeper appreciation for the intricacies of both mathematics and the physical world, showcasing the interconnectedness of these disciplines. Understanding unequal angles (不等角) allows us to explore the endless possibilities that arise from the relationships between different angles, shapes, and forms.

在几何学的世界中，角度在定义我们周围的形状和结构中扮演着至关重要的角色。在各种类型的角度中，不等角的概念尤其有趣，因为它突显了几何图形的多样性和复杂性。不等角是指那些测量值不相同的角度，这可能导致几何形状内的各种配置和关系。为了理解不等角的重要性，让我们考虑一个简单的三角形。三角形由三个角组成，这些角的总和必须始终等于180度。如果一个角测量为60度，另一个角测量为70度，那么第三个角必须测量为50度。在这里，我们看到所有三个角都是不等角。这种角度测量的多样性促成了每个三角形的独特性，使等边三角形与不等边三角形之间形成了区别。在实际应用中，不等角可以在建筑和工程中找到。当设计建筑物时，建筑师经常使用不等角来创建视觉上吸引人的结构。不同的角度可以为建筑增添深度和维度，使其更具美感。例如，位于纽约市的古根海姆博物馆就采用了一系列不等角，使其标志性的螺旋形状得以实现。这些角度使博物馆内部的空间流动性独特，从而增强了参观者的体验。此外，不等角在艺术和设计中也发挥着重要作用。艺术家们经常利用不等角来在作品中创造透视和深度。通过操控角度，他们可以引导观众的视线并营造出运动感。例如，在立体主义中，像巴勃罗·毕加索这样的艺术家运用不等角同时描绘多个视角的主题，挑战传统视角，邀请观众以新方式与艺术作品互动。在数学中，理解不等角对于解决与多边形和其他复杂形状相关的问题至关重要。在计算图形的面积或周长时，知道角度的测量值可以提供关键信息。例如，在一个四边形中，如果两个角是不等角，那么应用适当的公式就需要仔细考虑每个角的测量，以确保计算的准确性。总之，不等角不仅仅是一个数学概念；它们在建筑、艺术和数学等多个领域中都是不可或缺的。它们的存在为我们周围的世界增添了复杂性和美感，说明即使是几何学中最简单的元素也能带来深远的设计和结构影响。通过研究不等角，我们能够更深入地欣赏数学和物理世界的复杂性，展示这些学科之间的相互联系。理解不等角使我们能够探索不同角度、形状和形式之间关系所带来的无尽可能性。