equilibrant

简明释义

英[ɪˈkwɪlɪbrənt]美[ɪˈkwɪləbrənt]

n. 平衡；平衡力；平衡状态

英英释义

单词用法

同义词

反义词

例句

1.Torque is measured by equilibrant method in virtue of torque transducer and torsional angle is measured in virtue of photoelectric coder on conventional experimental machine.

本文基于一种常用的扭转试验机，采用了技术较为成熟的扭矩传感器，通过平衡力法测量扭矩，并采用光电编码器测量扭转角；

2.Torque is measured by equilibrant method in virtue of torque transducer and torsional angle is measured in virtue of photoelectric coder on conventional experimental machine.

本文基于一种常用的扭转试验机，采用了技术较为成熟的扭矩传感器，通过平衡力法测量扭矩，并采用光电编码器测量扭转角；

3.The mathematics model of the error is built. The best position and value of the equilibrant are calculated through optimizing.

建立了修正前和修正后的柱面镜面形误差的数学模型，并通过优化计算，找出了最佳平衡力的作用点和大小。

4.In physics, the equilibrant is the force that keeps an object at rest.

在物理学中，平衡力是保持物体静止的力量。

5.To achieve stability, we need to find the equilibrant of the forces acting on the structure.

为了实现稳定，我们需要找到作用于结构上的平衡力。

6.The equilibrant can be calculated by vector addition of all other forces.

可以通过对所有其他力进行向量相加来计算平衡力。

7.In a tug-of-war, the team that applies the greatest equilibrant force will win.

在拔河比赛中，施加最大平衡力的队伍将获胜。

8.The equilibrant helps to balance the torque in mechanical systems.

在机械系统中，平衡力有助于平衡扭矩。

作文

In the realm of physics, the concept of forces plays a crucial role in understanding how objects interact with one another. One important term that often comes up in discussions about forces is the word equilibrant, which refers to a force that is equal in magnitude but opposite in direction to the resultant of other forces acting on an object. This means that when a equilibrant force is applied, it will bring the object into a state of rest or maintain its current state of motion, effectively balancing out the other forces at play. To illustrate this concept, let’s consider a simple example: imagine a box sitting on a flat surface. If we apply a force to push the box to the right, there will be a resultant force acting on it in that direction. However, if we want the box to remain stationary, we need to apply an additional force that is equal in magnitude but opposite in direction to the force we exerted. This opposing force is what we refer to as the equilibrant. By applying this equilibrant force, we can achieve a balance of forces, allowing the box to stay in place without moving. The importance of the equilibrant extends beyond just theoretical physics; it has practical implications in various fields such as engineering, architecture, and even everyday life. For instance, engineers must consider the equilibrant forces when designing structures to ensure they can withstand external loads, such as wind or earthquakes. If the forces acting on a building are not balanced by appropriate equilibrants, the structure could fail, leading to disastrous consequences. Moreover, understanding the concept of equilibrant forces can also help individuals in their daily lives. For example, when lifting a heavy object, one must apply a force that is sufficient to counteract the weight of the object. If the upward force applied is equal to the downward gravitational force, the object will remain in equilibrium, making it easier to lift and move. This principle can be observed in various scenarios, from carrying groceries to balancing a load on a bicycle. In conclusion, the term equilibrant is not just a scientific jargon but a fundamental concept that helps us understand how forces interact in our world. Whether in physics, engineering, or everyday situations, recognizing the role of equilibrant forces allows us to make informed decisions and create stable systems. By applying the principles of equilibrium, we can ensure that our actions produce the desired outcomes while maintaining balance in our environments. The study of equilibrant forces ultimately enriches our comprehension of both the physical world and the challenges we face within it, highlighting the beauty of balance in nature and human endeavors.

在物理学领域，力的概念在理解物体之间的相互作用中起着至关重要的作用。在讨论力时，一个重要的术语是平衡力，它指的是一种大小相等但方向相反的力，作用于一个物体上其他力的合力。这意味着，当施加平衡力时，它将使物体处于静止状态或维持其当前的运动状态，有效地平衡其他作用力。 为了说明这一概念，让我们考虑一个简单的例子：想象一个箱子静静地放在平坦的表面上。如果我们施加一个力将箱子向右推，那么将会有一个合力作用于它，朝那个方向。然而，如果我们希望箱子保持静止，我们需要施加一个额外的力，这个力的大小与我们施加的力相等，但方向相反。这个对抗的力就是我们所称的平衡力。通过施加这个平衡力，我们可以实现力的平衡，使箱子保持在原地不动。 平衡力的重要性不仅限于理论物理；它在工程、建筑甚至日常生活的各个领域都有实际意义。例如，工程师在设计结构时必须考虑平衡力，以确保它们能够承受外部负荷，如风或地震。如果施加在建筑物上的力没有被适当的平衡力所平衡，结构可能会失败，导致灾难性的后果。 此外，理解平衡力的概念也可以帮助个人在日常生活中。例如，在举起重物时，人们必须施加足够的力来抵消物体的重量。如果施加的向上力等于向下的重力，那么物体将保持平衡，从而更容易抬起和移动。这一原理可以在各种场景中观察到，从提着杂货到在自行车上平衡负载。 总之，术语平衡力不仅仅是科学术语，而是一个基本概念，帮助我们理解力量在我们世界中的相互作用。无论是在物理学、工程学还是日常情况中，认识到平衡力的作用使我们能够做出明智的决策，并创造稳定的系统。通过应用平衡的原则，我们可以确保我们的行动产生期望的结果，同时在我们的环境中保持平衡。对平衡力的研究最终丰富了我们对物理世界及其内部挑战的理解，突显了自然和人类努力中平衡的美丽。