angle of crossing

简明释义

交叉角

英英释义

例句

1.In robotics, the angle of crossing 交叉角度 can affect the movement paths of the robotic arms.

在机器人技术中，交叉角度 angle of crossing 会影响机械臂的运动路径。

2.In geometry class, we learned that the angle of crossing 交叉角度 determines the shape of intersecting lines.

在几何课上，我们了解到交叉角度 angle of crossing 决定了相交线的形状。

3.The pilot adjusted the flight path to ensure the angle of crossing 交叉角度 was optimal for landing.

飞行员调整了航线，以确保交叉角度 angle of crossing 最适合着陆。

4.The engineer calculated the angle of crossing 交叉角度 to design a more efficient bridge.

工程师计算了交叉角度 angle of crossing 以设计更高效的桥梁。

5.To avoid collisions, the traffic controller monitored the angle of crossing 交叉角度 of the aircraft.

为了避免碰撞，交通控制员监测了飞机的交叉角度 angle of crossing。

作文

In the realm of geometry, the concept of an angle of crossing refers to the specific angle formed when two lines intersect. This idea is not only crucial in mathematics but also finds its applications in various fields such as engineering, architecture, and even art. Understanding the angle of crossing can help in creating more precise designs and ensuring structural integrity in buildings. Moreover, it plays a significant role in navigation and mapping, where the angles between different paths can determine the most efficient routes. When two roads meet, the angle of crossing can affect traffic flow and safety. For example, a sharp angle may lead to accidents, while a wider angle can facilitate smoother transitions for vehicles. Urban planners often take the angle of crossing into account when designing intersections to minimize risks and enhance the overall efficiency of transportation systems. In the field of art, the angle of crossing can influence the composition of a piece. Artists often experiment with the angles at which lines and shapes intersect to create dynamic visual effects. A well-considered angle of crossing can draw the viewer's eye to a focal point or create a sense of movement within the artwork. This demonstrates how mathematical concepts can transcend their traditional boundaries and find relevance in creative expressions.Furthermore, the angle of crossing can also be observed in nature. For instance, the way branches intersect or how rivers converge can reveal underlying patterns that are aesthetically pleasing and mathematically significant. Nature often adheres to principles of geometry, and by studying these angles, we can gain insights into the natural world around us.In conclusion, the angle of crossing is a multifaceted concept that permeates various aspects of life. From the precision required in engineering to the creativity expressed in art, understanding this angle can enhance our comprehension of both the physical and abstract realms. Whether one is navigating through busy streets or admiring a beautiful painting, the angle of crossing serves as a reminder of the intricate connections that exist between different disciplines and the world we inhabit.

在几何学领域，交叉角（angle of crossing）的概念指的是两条线相交时形成的特定角度。这个概念不仅在数学中至关重要，而且在工程、建筑甚至艺术等多个领域中都有应用。理解交叉角（angle of crossing）可以帮助创造更精确的设计，并确保建筑的结构完整性。此外，它在导航和制图中也起着重要作用，不同路径之间的角度可以决定最有效的路线。当两条道路相遇时，交叉角（angle of crossing）会影响交通流量和安全性。例如，锐角可能导致事故，而较宽的角度则可以促进车辆的平稳过渡。城市规划师在设计交叉口时常常考虑交叉角（angle of crossing），以尽量减少风险并提高交通系统的整体效率。在艺术领域，交叉角（angle of crossing）可以影响作品的构图。艺术家们常常尝试不同线条和形状相交的角度，以创造动态的视觉效果。经过深思熟虑的交叉角（angle of crossing）可以将观众的目光引向焦点，或在艺术作品中创造出一种运动感。这展示了数学概念如何超越其传统界限，在创造性表达中找到相关性。此外，交叉角（angle of crossing）也可以在自然界中观察到。例如，树枝相交的方式或河流汇合的方式，可以揭示出美学上令人愉悦且在数学上重要的潜在模式。自然往往遵循几何原理，通过研究这些角度，我们可以深入了解我们周围的自然世界。总之，交叉角（angle of crossing）是一个多方面的概念，渗透到生活的各个方面。从工程中的精密要求到艺术中的创造力，理解这一角度可以增强我们对物理和抽象领域的理解。无论是在繁忙的街道上导航，还是欣赏一幅美丽的画作，交叉角（angle of crossing）都提醒着我们，不同学科和我们所居住的世界之间存在着复杂的联系。