constant of universal gravitation

简明释义

万有引力常数

英英释义

例句

1.Understanding the constant of universal gravitation helps engineers design better satellite systems.

理解万有引力常数有助于工程师设计更好的卫星系统。

2.Scientists use the constant of universal gravitation to predict the orbits of planets in our solar system.

科学家使用万有引力常数来预测我们太阳系中行星的轨道。

3.The constant of universal gravitation plays a critical role in astrophysics and cosmology.

万有引力常数在天体物理学和宇宙学中起着关键作用。

4.In physics, the constant of universal gravitation is denoted by the letter G.

在物理学中，万有引力常数用字母G表示。

5.The formula for gravitational force includes the constant of universal gravitation, which is essential for calculating the attraction between two masses.

引力公式中包含了万有引力常数，这是计算两个质量之间吸引力所必需的。

作文

The universe is governed by fundamental forces, and one of the most significant among them is gravity. The concept of gravitational attraction was first formulated by Sir Isaac Newton in the 17th century, leading to the formulation of the law of universal gravitation. At the heart of this law lies the constant of universal gravitation, a pivotal value that quantifies the strength of the gravitational force between two masses. This constant, denoted by the letter G, has a value of approximately 6.674 × 10^-11 N(m/kg)^2. Understanding this constant is essential for grasping how objects interact in space and on Earth.The constant of universal gravitation plays a crucial role in various scientific disciplines, including astrophysics, cosmology, and engineering. For instance, when scientists calculate the gravitational pull between celestial bodies, they rely on this constant to ensure accurate predictions. Similarly, engineers use it to design structures that can withstand gravitational forces, such as bridges and skyscrapers. Without a clear understanding of the constant of universal gravitation, our ability to explore and understand the universe would be severely limited.In practical terms, the constant of universal gravitation allows us to predict how planets orbit stars and how moons orbit planets. It explains why we feel a force pulling us towards the Earth and why objects fall when dropped. The implications of this constant are vast, influencing everything from the trajectory of a thrown ball to the orbits of satellites around our planet. Scientists have conducted numerous experiments to measure the effects of gravity, and they consistently find that the gravitational attraction between two objects is directly proportional to their masses and inversely proportional to the square of the distance between them, as expressed in the formula: F = G(m1*m2)/r^2, where F is the force of gravity, m1 and m2 are the masses of the objects, r is the distance between their centers, and G is the constant of universal gravitation.Moreover, the constant of universal gravitation has philosophical implications as well. It connects us to the cosmos, reminding us that we are part of a larger system governed by predictable laws. This realization has inspired countless individuals to explore the mysteries of the universe, leading to advancements in technology and our understanding of physics. The quest for knowledge about gravity and the constant of universal gravitation has propelled humanity into the space age, allowing us to send probes to distant planets and even land humans on the Moon.In conclusion, the constant of universal gravitation is not just a number; it is a key to unlocking the secrets of the universe. Its significance extends beyond theoretical physics into practical applications that affect our daily lives. As we continue to explore the cosmos and push the boundaries of human knowledge, the constant of universal gravitation will remain a fundamental pillar of our understanding of the natural world. By studying this constant, we gain insight into the forces that shape our universe, offering a glimpse into the interconnectedness of all things and the marvels that lie beyond our planet.

宇宙受到基本力的支配，其中最重要的之一就是引力。引力吸引的概念最早由艾萨克·牛顿爵士在17世纪提出，导致了万有引力定律的形成。在该定律的核心是万有引力常数，这是一个关键值，用于量化两个质量之间的引力强度。这个常数用字母G表示，其值约为6.674 × 10^-11 N(m/kg)^2。理解这个常数对于掌握物体在太空和地球上的相互作用至关重要。万有引力常数在多个科学领域中发挥着关键作用，包括天体物理学、宇宙学和工程学。例如，当科学家计算天体之间的引力时，他们依赖于这个常数来确保准确的预测。同样，工程师也利用它来设计能够承受引力的结构，如桥梁和摩天大楼。如果没有对万有引力常数的清晰理解，我们探索和理解宇宙的能力将受到严重限制。在实际应用中，万有引力常数使我们能够预测行星如何绕恒星运行以及月球如何绕行星运行。它解释了我们为何感到一种力量将我们拉向地球，以及为何物体在被丢下时会掉落。这个常数的影响是巨大的，从抛出的球的轨迹到卫星绕地球的轨道都受到它的影响。科学家们进行了无数实验来测量引力的影响，他们一致发现，两个物体之间的引力与它们的质量成正比，与它们之间距离的平方成反比，这在公式F = G(m1*m2)/r^2中表达，其中F是引力，m1和m2是物体的质量，r是它们中心之间的距离，而G是万有引力常数。此外，万有引力常数也具有哲学意义。它将我们与宇宙连接在一起，提醒我们我们是一个更大系统的一部分，该系统受可预测法则的支配。这种认识激励了无数人探索宇宙的奥秘，推动了技术和物理学理解的进步。对引力和万有引力常数的知识追求使人类进入了太空时代，使我们能够向遥远的行星发送探测器，甚至在月球上着陆。总之，万有引力常数不仅仅是一个数字；它是揭开宇宙秘密的钥匙。它的重要性超越了理论物理学，延伸到影响我们日常生活的实际应用。随着我们继续探索宇宙并推动人类知识的边界，万有引力常数将始终是我们理解自然世界的基本支柱。通过研究这个常数，我们获得了关于塑造我们宇宙的力量的洞察，提供了一瞥所有事物的相互联系和我们星球之外的奇迹。