between perpendiculars

简明释义

垂线间垂线间垂线间的

英英释义

例句

1.In geometry, the area of a rectangle can be calculated by finding the length between perpendiculars drawn from the corners.

在几何中，矩形的面积可以通过找到从角落绘制的线段在垂直线之间的长度来计算。

2.The height of the building was measured as the distance between perpendiculars from the ground to the roof.

这座建筑的高度是从地面到屋顶的距离在垂直线之间测量的。

3.When constructing the wall, the builders ensured it was straight between perpendiculars for stability.

在建造墙壁时，工人确保它在稳定性方面是直的在垂直线之间。

4.The architect designed the staircase with a rise between perpendiculars for better safety.

建筑师设计的楼梯有一个更好的安全性的上升在垂直线之间。

5.The surveyor marked the boundaries between perpendiculars to ensure accurate property lines.

测量员在垂直线之间标记边界，以确保财产边界的准确性。

作文

In the world of geometry, the concept of lines and angles is fundamental. One interesting term that often arises in discussions about geometric shapes is the phrase between perpendiculars. This phrase refers to the area or space that exists between two lines that intersect at a right angle. Understanding this concept can enhance our comprehension of various geometric principles and their applications in real life. To illustrate this idea, let us consider a simple example involving a rectangular park. Imagine two paths running through the park: one running north to south and the other running east to west. These paths meet at a point, creating an intersection where they form right angles. The area between perpendiculars, in this case, would be the space that lies within the confines of these two paths. This area can be utilized for various activities, such as picnicking, playing sports, or simply enjoying nature. The significance of the phrase between perpendiculars extends beyond mere definitions. In architecture and construction, understanding the concept of perpendicular lines is crucial for ensuring that structures are built correctly. For instance, when constructing a building, architects must ensure that walls are perpendicular to the floor to maintain stability and aesthetic appeal. The areas between perpendiculars in architectural designs often play a vital role in determining the overall functionality and flow of spaces within a building. Moreover, in mathematics, the study of coordinates often involves working with perpendicular lines. When graphing equations on a Cartesian plane, two lines that are perpendicular to each other will create distinct quadrants. The regions between perpendiculars on this plane help us visualize and solve complex problems, such as finding the area of shapes or determining the distance between points. Additionally, the phrase between perpendiculars can also be applied in fields such as physics and engineering. For example, when analyzing forces acting on an object, it is essential to understand how those forces interact at right angles. The resultant force, which is the combination of multiple forces, can be determined by examining the components between perpendiculars. This understanding allows engineers to design safer and more efficient structures and systems. In conclusion, the phrase between perpendiculars encapsulates a significant concept in geometry that has far-reaching implications across various disciplines. Whether in the context of a park, architecture, mathematics, or engineering, the idea of space defined by perpendicular lines is essential for understanding and applying geometric principles. By mastering this concept, we can enhance our problem-solving skills and appreciate the beauty of geometry in our everyday lives.

在几何学的世界中，线和角的概念是基础。一个经常出现在关于几何形状讨论中的有趣术语是短语between perpendiculars。这个短语指的是存在于两条以直角相交的线之间的区域或空间。理解这个概念可以增强我们对各种几何原理及其在现实生活中应用的理解。 为了说明这个想法，让我们考虑一个涉及矩形公园的简单例子。想象一下在公园里有两条小路：一条向南走，另一条向西走。这些小路在一个点相交，形成了直角。此时，between perpendiculars的区域就是位于这两条小路之间的空间。这个区域可以用于各种活动，例如野餐、体育运动或仅仅享受大自然。 短语between perpendiculars的重要性超出了简单的定义。在建筑和施工中，理解垂直线的概念对于确保结构的正确建造至关重要。例如，在建造一栋建筑时，建筑师必须确保墙壁与地面垂直，以保持稳定性和美观性。建筑设计中的between perpendiculars区域通常在决定建筑内部空间的整体功能和流动性方面发挥着重要作用。 此外，在数学中，坐标的研究通常涉及与垂直线的工作。当在笛卡尔平面上绘制方程时，彼此垂直的两条线将创建不同的象限。这个平面上的区域between perpendiculars帮助我们可视化和解决复杂的问题，例如计算形状的面积或确定点之间的距离。 此外，短语between perpendiculars也可以应用于物理学和工程等领域。例如，在分析作用于物体的力时，理解这些力如何以直角相互作用是必不可少的。结果力，即多个力的组合，可以通过检查between perpendiculars的分量来确定。这种理解使工程师能够设计更安全、更高效的结构和系统。 总之，短语between perpendiculars概括了几何学中一个重要的概念，该概念在各个学科中具有深远的影响。无论是在公园、建筑、数学还是工程的背景下，由垂直线定义的空间的概念对于理解和应用几何原理至关重要。通过掌握这一概念，我们可以增强我们的解决问题的能力，并欣赏几何在我们日常生活中的美丽。