curves

简明释义

英[kɜːvz]美[kɜrvz]

n. [数]曲线；弯曲状（curve 的复数形式）

v. 弯曲；使弯曲（curve 的第三人称单数）

英英释义

单词用法

同义词

反义词

例句

1.She's got great curves.

她曲线很优美。

2.Do closed timelike curves necessarily lead to paradoxes?

封闭的时间型曲线一定会导致矛盾吗？

3.The hyperbolic surface, which has so-called negative curvature because its surface curves up and down at the same time, like a saddle.

双曲曲面，即通常所称的负曲率，因为它的表面同时向上和向下弯曲，就像一个马鞍。

4.Slowly and almost imperceptibly the road started to climb upwards, looping its way in languid curves around the forested hills.

道路缓慢而几乎不可察觉地开始向上攀升，在林木环绕的山丘上曲折地蜿蜒前进。

5.Give it a smack, and it curves, swerves and recovers.

如果给它一个侧推，车子将会走出曲线，摆正，然后恢复平衡。

6.Then go to Image>Adjustments>Curves.

然后执行图像>调整>曲线 。

7.The moon curves like the bow tonight.

今晚的月亮像弓一样弯弯的。

8.An example is the elimination of three consecutive reverse curves.

一个例子是消除三个连续的反向曲线。

9.The designer used 曲线 to create a more dynamic and appealing layout.

设计师使用曲线来创建更具动态感和吸引力的布局。

10.The road ahead has many sharp 曲线 that require careful driving.

前方的道路有许多急转弯，需要小心驾驶。

11.In mathematics, we often study the properties of different 曲线 such as parabolas and hyperbolas.

在数学中，我们经常研究不同类型的曲线的性质，例如抛物线和双曲线。

12.The artist skillfully painted the 曲线 of the woman's body.

艺术家巧妙地描绘了女人身体的曲线。

13.During the workout, I focused on my 曲线 to enhance my physique.

在锻炼过程中，我专注于我的曲线以改善我的体形。

作文

In the world of mathematics and science, the concept of curves (曲线) plays a significant role in understanding various phenomena. A curve (曲线) can be defined as a continuous and smooth flowing line without sharp angles. It is essential for students and professionals alike to grasp the importance of curves (曲线) as they appear in numerous fields, including physics, engineering, and even art.One of the most common examples of curves (曲线) in mathematics is the parabola. This U-shaped curve (曲线) represents quadratic functions and is widely used in projectile motion analysis. When an object is thrown into the air, its path forms a parabolic curve (曲线), which can be predicted using mathematical equations. Understanding this curve (曲线) allows engineers to design better trajectories for rockets and other flying objects.In addition to parabolas, there are also circular curves (曲线). These curves (曲线) are crucial in various applications, such as road design and architecture. When constructing roads, engineers must consider the radius of the curve (曲线) to ensure vehicles can safely navigate turns. Similarly, architects often use circular curves (曲线) in their designs to create aesthetically pleasing structures that are also functional.The study of curves (曲线) extends beyond mathematics into the realm of physics. For instance, the trajectory of a planet orbiting the sun follows an elliptical curve (曲线). This discovery, made by Johannes Kepler, was revolutionary in understanding celestial mechanics. The shape of the curve (曲线) reveals much about the gravitational forces at play and how they influence the motion of celestial bodies.Moreover, curves (曲线) are not only found in scientific contexts but also in art and design. Artists often utilize curves (曲线) to create movement and flow in their work. The famous painter Vincent van Gogh employed swirling curves (曲线) in his masterpiece "Starry Night" to convey emotion and dynamism. In graphic design, curves (曲线) can be used to create logos and branding materials that capture attention and convey messages effectively.Furthermore, in the field of statistics, curves (曲线) play a vital role in data visualization. The bell curve, or normal distribution, is a fundamental concept that illustrates how data points are distributed around a mean value. Understanding this curve (曲线) helps statisticians analyze trends and make predictions based on empirical data.In conclusion, the concept of curves (曲线) is multifaceted and appears across various disciplines. Whether in mathematics, physics, art, or statistics, curves (曲线) help us comprehend complex ideas and phenomena. By studying and understanding curves (曲线), we can enhance our problem-solving skills and creativity, making it a crucial element in both academic and practical applications. The beauty and utility of curves (曲线) remind us of the interconnectedness of different fields of knowledge and the importance of a holistic approach to learning.

在数学和科学的世界中，概念curves（曲线）在理解各种现象方面起着重要作用。Curve（曲线）可以定义为一条连续且平滑流动的线，没有尖锐的角。学生和专业人士都必须掌握curves（曲线）的重要性，因为它们出现在许多领域，包括物理学、工程学，甚至艺术。数学中最常见的curves（曲线）示例之一是抛物线。这种U形的curve（曲线）代表二次函数，并广泛用于抛射运动分析。当一个物体被扔到空中时，它的轨迹形成一条抛物线curve（曲线），可以通过数学方程进行预测。理解这种curve（曲线）使工程师能够设计更好的火箭和其他飞行物体的轨迹。除了抛物线，还有圆形curves（曲线）。这些curves（曲线）在各种应用中至关重要，例如道路设计和建筑。当建设道路时，工程师必须考虑curve（曲线）的半径，以确保车辆能够安全地通过转弯。同样，建筑师在设计中经常使用圆形curves（曲线），以创造既美观又实用的结构。Curves（曲线）的研究超越了数学，进入了物理学的领域。例如，围绕太阳运行的行星轨迹遵循椭圆形curve（曲线）。这一发现由约翰内斯·开普勒提出，对于理解天体力学具有革命性意义。Curve（曲线）的形状揭示了影响天体运动的引力作用。此外，curves（曲线）不仅存在于科学背景中，也存在于艺术和设计中。艺术家经常利用curves（曲线）来在作品中创造运动和流动。著名画家文森特·梵高在他的杰作《星夜》中采用了旋转的curves（曲线），以传达情感和动态。在图形设计中，curves（曲线）可以用于创建吸引注意力并有效传达信息的标志和品牌材料。此外，在统计学领域，curves（曲线）在数据可视化中发挥着重要作用。钟形曲线或正态分布是一个基本概念，说明数据点如何围绕均值分布。理解这种curve（曲线）帮助统计学家分析趋势并根据经验数据做出预测。总之，curves（曲线）的概念是多方面的，出现在各个学科中。无论是在数学、物理、艺术还是统计中，curves（曲线）帮助我们理解复杂的思想和现象。通过研究和理解curves（曲线），我们可以增强我们的解决问题的能力和创造力，使其成为学术和实际应用中的关键元素。curves（曲线）的美丽和实用性提醒我们不同知识领域之间的相互联系，以及全面学习方法的重要性。