after perpendicular
简明释义
艉垂线;
英英释义
A term used in geometry or mathematics to describe a position or orientation that follows a perpendicular line or angle. | 几何或数学中用来描述一个位置或方向,紧随垂直线或角度之后的术语。 |
例句
1.In the construction plan, the wall should be built after perpendicular to the foundation.
在施工计划中,墙应该在基础的垂直之后建造。
2.The artist painted the lines after perpendicular to create a sense of depth in the artwork.
艺术家在创作中将线条画在垂直之后,以创造作品的深度感。
3.The line was drawn after perpendicular to the original sketch, ensuring accuracy.
这条线是在原始草图的垂直之后绘制的,以确保准确性。
4.The architect suggested that the roof be designed after perpendicular to the walls for better drainage.
建筑师建议屋顶设计应在墙体的垂直之后进行,以便更好地排水。
5.The surveyor marked the plot boundaries after perpendicular to ensure proper alignment.
测量员在标记地块边界时,在垂直之后确保正确对齐。
作文
In the realm of geometry, understanding the concept of angles and their relationships is crucial. One term that often comes up in discussions about angles is "after perpendicular." This phrase refers to the position or state of an angle that is formed after two lines intersect at a right angle. When we think about perpendicular lines, we envision two lines that meet at a 90-degree angle, creating a perfect cross. However, once we move beyond this intersection, we enter the territory of angles that are formed "after perpendicular." These angles can be acute or obtuse, depending on their orientation relative to the original perpendicular lines. For instance, consider a scenario where two streets intersect at a right angle, creating a corner. If you were to walk along one street and then turn left onto the other, the angle you create with your initial path would be considered an angle formed "after perpendicular." This is a practical application of the concept, as it illustrates how we navigate through spaces defined by perpendicular lines. The significance of understanding angles formed "after perpendicular" extends beyond mere geometry; it is also essential in fields such as architecture and engineering. Architects must consider these angles when designing buildings to ensure structural integrity and aesthetic appeal. For example, when designing a staircase, the angle of ascent must be carefully calculated to ensure safety and comfort for users. The relationship between the staircase and the floor above it can be described as an angle formed "after perpendicular," as it directly follows the right angle created by the floor and the wall. Moreover, the concept of "after perpendicular" can also be applied in various artistic endeavors. Artists often utilize geometric principles to create visually appealing compositions. When they arrange elements in a piece, they may consider the angles that form "after perpendicular" to achieve balance and harmony. This approach allows them to guide the viewer's eye through the artwork, creating a sense of movement and flow. In summary, the term "after perpendicular" encompasses a range of applications across different disciplines. It describes the angles formed after two lines intersect at a right angle, influencing navigation, design, and artistic expression. By grasping this concept, we can enhance our understanding of spatial relationships and improve our ability to interact with the world around us. Whether in geometry, architecture, or art, recognizing the significance of angles formed "after perpendicular" can lead to more informed decisions and creative solutions. In conclusion, the phrase "after perpendicular" (在垂直之后) serves as a bridge between theoretical concepts and practical applications. As we continue to explore the intricacies of angles and their relationships, we gain valuable insights that enrich our experiences in various fields. Understanding this phrase not only deepens our comprehension of geometry but also equips us with the tools needed to navigate and create in our everyday lives.
在几何学的领域中,理解角度及其关系的概念至关重要。一个在讨论角度时常常出现的术语是“after perpendicular”(在垂直之后)。这个短语指的是在两条线以直角相交后形成的角度的位置或状态。当我们想到垂直线时,我们会想象两条线在90度的角相遇,形成一个完美的交叉。然而,一旦我们超越这一交点,就进入了“after perpendicular”所形成的角度领域。这些角度可以是锐角或钝角,具体取决于它们相对于原始垂直线的方向。 例如,考虑一个场景,两条街道在一个直角处相交,形成一个拐角。如果你沿着一条街走,然后左转到另一条街,你与最初路径之间形成的角度将被视为一个“after perpendicular”形成的角度。这是这个概念的一个实际应用,因为它说明了我们如何在由垂直线定义的空间中导航。 理解“after perpendicular”形成的角度的重要性不仅仅局限于几何学;它在建筑和工程等领域也至关重要。建筑师在设计建筑物时必须考虑这些角度,以确保结构的完整性和美感。例如,在设计楼梯时,上升的角度必须经过仔细计算,以确保用户的安全和舒适。楼梯与上方地板之间的关系可以描述为一个“after perpendicular”形成的角度,因为它直接跟随地板和墙壁所形成的直角。 此外,“after perpendicular”的概念还可以应用于各种艺术创作中。艺术家经常利用几何原理来创建视觉上令人愉悦的作品。当他们在作品中安排元素时,他们可能会考虑“after perpendicular”形成的角度,以实现平衡和和谐。这种方法使他们能够引导观众的目光穿过艺术作品,创造出一种运动和流动的感觉。 总之,“after perpendicular”这个术语涵盖了不同学科中的一系列应用。它描述了在两条线以直角相交后形成的角度,影响着导航、设计和艺术表达。通过掌握这一概念,我们可以增强对空间关系的理解,提高与周围世界互动的能力。无论是在几何学、建筑学还是艺术中,认识到“after perpendicular”形成的角度的重要性都可以带来更明智的决策和创造性的解决方案。 最后,“after perpendicular”(在垂直之后)这个短语作为理论概念与实际应用之间的桥梁。随着我们继续探索角度及其关系的复杂性,我们获得了宝贵的见解,丰富了我们在各个领域的体验。理解这个短语不仅加深了我们对几何学的理解,还为我们提供了在日常生活中导航和创造所需的工具。
相关单词