perpendicular alignment
简明释义
垂直度调准
英英释义
Perpendicular alignment refers to the positioning of two lines, surfaces, or objects that intersect at a right angle (90 degrees) to each other. | 垂直对齐指的是两个线条、表面或物体以直角(90度)相交的定位方式。 |
例句
1.For optimal performance, the solar panels must be installed in perpendicular alignment with the sun's rays.
为了获得最佳性能,太阳能电池板必须与阳光保持垂直对齐。
2.The artist used a ruler to ensure the lines were in perpendicular alignment on the canvas.
艺术家使用尺子确保画布上的线条处于垂直对齐。
3.During the construction, the contractor checked the perpendicular alignment of the walls frequently.
在施工过程中,承包商频繁检查墙壁的垂直对齐。
4.The engineer ensured that the beams were in perpendicular alignment to provide maximum stability.
工程师确保梁处于垂直对齐状态,以提供最大的稳定性。
5.The designer specified a perpendicular alignment for the furniture layout to enhance the flow of the room.
设计师指定家具布局要保持垂直对齐,以增强房间的流动感。
作文
In the realm of architecture and engineering, the concept of perpendicular alignment plays a crucial role in ensuring structural integrity and aesthetic appeal. This term refers to the arrangement of elements at right angles to each other, creating a sense of balance and harmony in design. When architects design buildings, they often rely on perpendicular alignment to create visually striking facades and to ensure that the load-bearing walls support the structure effectively. For instance, in modern skyscrapers, the use of perpendicular alignment can be seen in the way windows are placed in relation to the walls. This not only enhances the building's appearance but also optimizes natural light flow within the interiors.Moreover, perpendicular alignment is not limited to vertical and horizontal structures; it can also be applied in landscape architecture. Gardens and parks often utilize perpendicular alignment to create pathways and seating areas that are both functional and aesthetically pleasing. By arranging walkways at right angles to one another, landscape designers can guide visitors through a space in a way that feels organized and intentional. This careful planning helps to establish a sense of direction and purpose within the environment.In addition to its application in physical structures, perpendicular alignment is also significant in various fields such as physics and mathematics. In physics, understanding the perpendicular alignment of forces is essential for problem-solving in mechanics. For example, when analyzing the motion of an object under the influence of multiple forces, it is important to consider how these forces interact at right angles. This understanding allows scientists and engineers to predict outcomes accurately and design systems that function efficiently.Furthermore, in mathematics, the concept of perpendicular alignment is foundational in geometry. The relationship between perpendicular lines is a key element in proving theorems and solving problems related to angles and shapes. Students learn to identify and work with perpendicular lines early in their education, as this knowledge is vital for more advanced studies in mathematics and engineering.The importance of perpendicular alignment extends beyond technical fields; it also influences art and design. Artists often explore the concept of perpendicular alignment in their compositions, using it to create visual tension or to draw attention to specific elements within a piece. The juxtaposition of lines and shapes at right angles can evoke feelings of stability or dynamism, depending on the artist's intent.In conclusion, perpendicular alignment is a fundamental principle that impacts various disciplines, from architecture and engineering to physics, mathematics, and art. Its significance lies in its ability to create order, enhance functionality, and inspire creativity. Understanding and applying the concept of perpendicular alignment can lead to innovative designs and solutions that resonate with both form and function. As we continue to explore and innovate in our respective fields, the principles of perpendicular alignment will undoubtedly remain a vital consideration in our endeavors.
在建筑和工程领域,perpendicular alignment(垂直对齐)的概念在确保结构完整性和美学吸引力方面发挥着至关重要的作用。这个术语指的是元素之间以直角排列,创造出设计中的平衡感和和谐感。当建筑师设计建筑物时,他们常常依赖于perpendicular alignment来创建视觉上引人注目的外立面,并确保承重墙有效支撑结构。例如,在现代摩天大楼中,窗户与墙壁之间的perpendicular alignment可以明显看到。这不仅增强了建筑的外观,还优化了室内的自然光流。此外,perpendicular alignment并不仅限于垂直和水平结构;它还可以应用于景观建筑中。花园和公园通常利用perpendicular alignment来创建功能性和美观的步道和座位区。通过将步道以直角排列,景观设计师可以有意地引导游客穿过空间。这种精心的规划有助于在环境中建立方向感和目的感。除了在物理结构中的应用,perpendicular alignment在物理学和数学等多个领域也具有重要意义。在物理学中,理解力的perpendicular alignment对于解决力学问题至关重要。例如,在分析一个物体在多种力影响下的运动时,考虑这些力如何以直角相互作用是非常重要的。这种理解使科学家和工程师能够准确预测结果并设计高效运作的系统。此外,在数学中,perpendicular alignment的概念是几何学的基础。垂直线之间的关系是证明定理和解决与角度和形状相关的问题的关键要素。学生在早期教育中学习识别和使用perpendicular alignment,因为这知识对于更高级的数学和工程研究至关重要。perpendicular alignment的重要性超越了技术领域;它还影响着艺术和设计。艺术家们在作品中常常探索perpendicular alignment的概念,利用它来创造视觉张力或吸引注意力到作品中的特定元素。线条和形状在直角上的并置可以根据艺术家的意图唤起稳定感或动感。总之,perpendicular alignment是一个基本原则,影响着建筑、工程、物理学、数学和艺术等多个学科。它的重要性在于它能够创造秩序,增强功能性,并激发创造力。理解和应用perpendicular alignment的概念可以导致创新的设计和解决方案,这些设计和解决方案在形式和功能上都能引起共鸣。随着我们在各自领域中继续探索和创新,perpendicular alignment的原则无疑将继续成为我们努力中的重要考虑因素。
相关单词