oblique plane

简明释义

斜面

英英释义

例句

1.In geometry class, we learned how to calculate the area of an oblique plane in three-dimensional space.

在几何课上，我们学习了如何计算三维空间中斜面的面积。

2.The artist used an oblique plane in her painting to add depth and perspective.

艺术家在她的画作中使用了斜面来增加深度和透视感。

3.The engineer explained how to construct a ramp using an oblique plane for better accessibility.

工程师解释了如何使用斜面构建坡道以提高可及性。

4.The architect designed the building with an oblique plane to create a unique visual effect.

建筑师设计了一个带有斜面的建筑，以创造独特的视觉效果。

5.During the physics experiment, we observed how light behaves when it hits an oblique plane.

在物理实验中，我们观察到光线在撞击斜面时的行为。

作文

In the study of geometry and physics, the concept of an oblique plane is crucial for understanding various phenomena. An oblique plane refers to a flat surface that is inclined at an angle to the horizontal plane, rather than being perpendicular or parallel to it. This inclination can significantly affect the behavior of objects on the surface, as well as the forces acting upon them. For instance, when analyzing the motion of a ball rolling down an oblique plane, one must consider the components of gravitational force acting along and perpendicular to the surface. The importance of the oblique plane extends beyond theoretical applications; it is also instrumental in practical scenarios. Engineers often utilize the principles of oblique planes when designing ramps, slides, or any structure that requires an inclined surface. The angle of the oblique plane can dictate how easily an object can move across it, influencing safety and functionality. Moreover, in the field of architecture, the concept of an oblique plane plays a significant role in creating visually appealing and structurally sound buildings. Architects may design roofs or walls that are not aligned with the traditional vertical or horizontal planes, incorporating oblique planes to enhance aesthetic appeal and optimize space usage. In physics, the analysis of forces on an oblique plane leads to a deeper understanding of dynamics. When an object is placed on an oblique plane, its weight can be resolved into two components: one acting perpendicular to the surface and the other acting parallel to it. This decomposition of forces is essential for calculating friction, acceleration, and other vital parameters in mechanics. Furthermore, the oblique plane concept is prevalent in everyday life, often unnoticed. For example, when we walk up a hill, we are effectively navigating an oblique plane. Understanding how our bodies adjust to these inclines can help in sports science, physical therapy, and fitness training. It highlights the importance of strength and balance when dealing with such surfaces. In conclusion, the oblique plane is not merely a geometric abstraction but a fundamental aspect of various disciplines. Whether in physics, engineering, architecture, or daily activities, recognizing the implications of an oblique plane allows us to appreciate the complexity of our interactions with the environment. As we continue to explore and apply these concepts, the relevance of the oblique plane will undoubtedly persist, influencing how we design, build, and understand the world around us.

在几何和物理学的研究中，倾斜平面的概念对于理解各种现象至关重要。倾斜平面指的是一个与水平面成一定角度倾斜的平面，而不是垂直或平行于它。这种倾斜可以显著影响物体在表面上的行为，以及作用于它们的力。例如，在分析一个球沿着倾斜平面滚动的运动时，必须考虑作用在表面上的重力的沿表面和垂直于表面的分量。倾斜平面的重要性不仅限于理论应用；它在实际场景中也具有重要意义。工程师在设计坡道、滑梯或任何需要倾斜表面的结构时，常常利用倾斜平面的原理。倾斜平面的角度可以决定物体在其上移动的难易程度，从而影响安全性和功能性。此外，在建筑领域，倾斜平面的概念在创造视觉吸引力和结构稳固的建筑中发挥了重要作用。建筑师可能会设计与传统的垂直或水平平面不对齐的屋顶或墙壁，结合倾斜平面以增强美感和优化空间使用。在物理学中，分析作用于倾斜平面上的力有助于深入理解动力学。当一个物体放置在倾斜平面上时，其重量可以分解为两个分量：一个垂直于表面，另一个平行于它。这种力的分解对于计算摩擦、加速度以及其他力学中的重要参数至关重要。此外，倾斜平面的概念在日常生活中普遍存在，常常被忽视。例如，当我们走上山坡时，我们实际上是在应对一个倾斜平面。理解我们的身体如何适应这些倾斜可以帮助运动科学、物理治疗和健身训练。它突显了在处理这些表面时力量和平衡的重要性。总之，倾斜平面不仅仅是一个几何抽象，而是各个学科的基本方面。无论是在物理学、工程学、建筑学还是日常活动中，认识到倾斜平面的影响使我们能够欣赏与环境互动的复杂性。随着我们继续探索和应用这些概念，倾斜平面的重要性无疑将持续影响我们设计、建造和理解周围世界的方式。