formular

简明释义

英[ˈfɔːmjʊlə]美[ˈfɔrmjələr]

adj. 公式的

英英释义

单词用法

同义词

反义词

例句

1.The precise molecular weight that is measured can be uniquely associated with a specific moleculer formular.

测得的准确分子量与具体的分子式完全吻合。

2.We observed the reaction and the immune effect of anew formular for DPT vaccine with or without adsorption in field trial.

我们对新配方吸附及不吸附的百白破混合制剂进行了人群使用反应及效果观察。

3.The plating technology, bath formular, technological conditions and the coating properties of electrodeposited colourful chromium film in the low-chromium acid were introduced.

介绍了低铬酸电沉积彩色铬膜工艺及其膜层性能、电解液的最佳配方和工艺条件。

4.The results calculated by the formular are compared with that by Monte Carlo method.

公式计算结果与蒙特卡罗计算结果进行了对比。

5.In this paper the process to use this formular is also introduced with a simple example.

文中还以简例说明了该公式的计算步骤和方法。

6.The general law of submerged explosion is expounded , backed up by explosion practions and formular derivation concerned.

经过爆破实践及有关公式推导，阐明了水下爆破的普遍规律。

7.To calculate the area of a circle, you can use the formula A = πr².

要计算圆的面积，可以使用公式A = πr²。

8.In chemistry, the chemical formula H₂O represents water.

在化学中，化学式H₂O表示水。

9.The teacher provided a formular for calculating the speed of an object.

老师提供了一个计算物体速度的公式。

10.You need to fill out a formular to register for the conference.

您需要填写一份表格以注册会议。

11.The formular for the quadratic equation is ax² + bx + c = 0.

二次方程的公式是ax² + bx + c = 0。

作文

In the realm of mathematics and science, the concept of a formular (公式) plays a crucial role in problem-solving and understanding complex relationships. A formular is essentially a concise way of expressing information symbolically, allowing us to convey ideas succinctly and efficiently. For instance, in algebra, we often use formulars to represent equations that describe the relationship between variables. One of the most famous formulars is the quadratic formula, which provides a method for finding the roots of a quadratic equation. This formular is expressed as x = (-b ± √(b²-4ac)) / (2a), where 'a', 'b', and 'c' are coefficients of the equation ax² + bx + c = 0. Beyond mathematics, formulars are equally important in the field of science. In chemistry, for example, chemical formulars represent the composition of compounds. The formular H₂O denotes water, illustrating that each molecule consists of two hydrogen atoms and one oxygen atom. Such formulars not only help scientists communicate more effectively but also play a vital role in conducting experiments and predicting reactions. Moreover, formulars can also be found in everyday life, particularly in cooking and baking. Recipes often include formulars for creating dishes, detailing the necessary ingredients and their respective quantities. For instance, a simple recipe might state that to make a cake, you need a formular like: 2 cups of flour, 1 cup of sugar, 3 eggs, and 1 cup of milk. This formular provides a clear guideline for the baker, ensuring that the final product turns out as intended. In addition to its practical applications, the study of formulars fosters critical thinking and analytical skills. When students learn to manipulate formulars, they engage in a process that enhances their ability to think logically and solve problems systematically. This skill set is invaluable, not just in academic pursuits but also in various professional fields, including engineering, finance, and technology. Furthermore, understanding formulars can lead to greater innovation. Many breakthroughs in technology and science have come from individuals who were able to interpret and apply formulars in novel ways. For instance, the development of algorithms in computer science relies heavily on mathematical formulars to process data and create efficient solutions. In conclusion, a formular (公式) is more than just a collection of symbols; it is a powerful tool that enables us to understand and navigate the complexities of the world around us. Whether in mathematics, science, cooking, or technology, formulars provide clarity and facilitate communication. As we continue to explore new frontiers of knowledge, the importance of mastering formulars will only grow, making it essential for learners of all ages to embrace this fundamental concept.

在数学和科学领域，formular（公式）的概念在解决问题和理解复杂关系中扮演着至关重要的角色。formular本质上是以符号方式简洁地表达信息的一种方式，使我们能够简明而有效地传达思想。例如，在代数中，我们常常使用formulars来表示描述变量之间关系的方程式。最著名的formular之一是二次公式，它提供了一种寻找二次方程根的方法。这个formular表示为x = (-b ± √(b²-4ac)) / (2a)，其中'a'、'b'和'c'是方程ax² + bx + c = 0的系数。 除了数学，formulars在科学领域同样重要。例如，在化学中，化学formulars代表化合物的组成。formular H₂O表示水，说明每个分子由两个氢原子和一个氧原子组成。这些formulars不仅帮助科学家更有效地沟通，而且在进行实验和预测反应中发挥着重要作用。 此外，formulars也可以在日常生活中找到，特别是在烹饪和烘焙中。食谱通常包含制作菜肴的formulars，详细说明所需的成分及其各自的数量。例如，一个简单的食谱可能会指出，要做一个蛋糕，你需要一个formular，如：2杯面粉，1杯糖，3个鸡蛋和1杯牛奶。这个formular为烘焙者提供了明确的指导，确保最终产品按预期完成。 除了其实际应用之外，学习formulars还培养了批判性思维和分析能力。当学生学习操纵formulars时，他们参与的过程增强了他们逻辑思考和系统解决问题的能力。这种技能在学术追求中是无价的，同时在工程、金融和技术等各个专业领域也同样重要。 此外，理解formulars可以带来更大的创新。许多技术和科学的突破来自于那些能够以新颖方式解释和应用formulars的人。例如，计算机科学中的算法开发在很大程度上依赖于数学formulars来处理数据并创造高效的解决方案。 总之，formular（公式）不仅仅是一组符号；它是一个强大的工具，使我们能够理解和驾驭周围世界的复杂性。无论是在数学、科学、烹饪还是技术中，formulars提供了清晰性并促进了沟通。随着我们继续探索知识的新前沿，掌握formulars的重要性只会增加，这使得所有年龄段的学习者都必须接受这一基本概念。