angle of skew

简明释义

1. 倾角; 2. 斜拱角;

英英释义

例句

1.In architecture, the angle of skew 偏斜角 can affect the aesthetics of a building's design.

在建筑学中，angle of skew 偏斜角会影响建筑设计的美感。

2.The engineer calculated the angle of skew 偏斜角 to determine how the bridge would handle lateral forces.

工程师计算了angle of skew 偏斜角以确定桥梁如何应对侧向力。

3.When analyzing data, the scientist considered the angle of skew 偏斜角 in the distribution of results.

在分析数据时，科学家考虑了结果分布中的angle of skew 偏斜角。

4.The pilot adjusted the aircraft's trajectory based on the angle of skew 偏斜角 during flight.

飞行员根据飞行中的angle of skew 偏斜角调整了飞机的轨迹。

5.The artist used the angle of skew 偏斜角 to create a sense of depth in the painting.

艺术家利用angle of skew 偏斜角在画作中创造了一种深度感。

作文

In the realm of physics and engineering, understanding the concept of the angle of skew is crucial for analyzing various structures and movements. The angle of skew, defined as the angle between a reference line and a line that is not perpendicular to it, plays a significant role in determining how forces are distributed across different components. For example, when designing bridges or buildings, engineers must consider the angle of skew to ensure stability and safety. A skewed angle can lead to uneven weight distribution, which may result in structural failure if not properly addressed.Moreover, the angle of skew is not limited to static structures; it also applies to dynamic systems. In the field of sports, athletes often adjust their body angles to optimize performance. For instance, a basketball player might alter their shooting stance, creating a specific angle of skew to improve their chances of scoring. This adjustment can significantly affect the trajectory of the ball, demonstrating how the angle of skew influences outcomes in real-time scenarios.In mathematics, the angle of skew also finds its importance in geometry and trigonometry. When dealing with non-parallel lines, the concept helps in calculating distances and angles between points. Understanding the angle of skew allows mathematicians and students alike to solve complex problems involving three-dimensional shapes and figures. By mastering this concept, one can unlock a deeper comprehension of spatial relationships and geometric principles.Furthermore, the angle of skew has applications in computer graphics and animation. When creating realistic models, animators must account for the angle of skew to depict objects accurately in a three-dimensional space. This aspect is vital for rendering scenes that mimic real-life perspectives, enhancing the viewer's experience. Without a proper grasp of the angle of skew, animations may appear flat or unrealistic, detracting from the overall quality of the visual presentation.In conclusion, the angle of skew is a multifaceted concept that permeates various fields, including engineering, sports, mathematics, and computer graphics. Its significance cannot be overstated, as it influences both theoretical understanding and practical applications. By delving into the intricacies of the angle of skew, one can appreciate its impact on design, performance, and visual representation. As we continue to explore and apply this concept in our daily lives, a solid grasp of the angle of skew will undoubtedly enhance our analytical skills and creative endeavors.

在物理和工程领域，理解“angle of skew”这一概念对于分析各种结构和运动至关重要。“angle of skew”被定义为参考线与一条非垂直线之间的角度，在确定不同组件上的力分布时起着重要作用。例如，在设计桥梁或建筑物时，工程师必须考虑“angle of skew”以确保稳定性和安全性。如果不妥善处理，倾斜角度可能导致不均匀的重量分布，从而导致结构失效。此外，“angle of skew”不仅限于静态结构；它还适用于动态系统。在体育领域，运动员经常调整身体角度以优化表现。例如，篮球运动员可能会改变投篮姿势，形成特定的“angle of skew”来提高得分的机会。这种调整可以显著影响篮球的轨迹，展示了“angle of skew”在实时场景中对结果的影响。在数学中，“angle of skew”在几何和三角学中也具有重要意义。当处理非平行线时，该概念有助于计算点之间的距离和角度。理解“angle of skew”使数学家和学生能够解决涉及三维形状和图形的复杂问题。通过掌握这一概念，人们可以解锁对空间关系和几何原理更深刻的理解。此外，“angle of skew”在计算机图形和动画中也有应用。在创建逼真的模型时，动画师必须考虑“angle of skew”以准确描绘三维空间中的物体。这一方面对于渲染模仿现实生活视角的场景至关重要，增强了观众的体验。如果没有对“angle of skew”的正确理解，动画可能显得平面或不真实，从而削弱视觉呈现的整体质量。总之，“angle of skew”是一个多面的概念，渗透到工程、体育、数学和计算机图形等多个领域。它的重要性不容小觑，因为它影响理论理解和实际应用。通过深入探讨“angle of skew”的复杂性，人们可以欣赏到它对设计、表现和视觉表现的影响。随着我们继续在日常生活中探索和应用这一概念，对“angle of skew”的扎实掌握无疑将增强我们的分析能力和创造性工作。