main calculation

简明释义

主计算

英英释义

例句

1.The engineer explained that the main calculation 主要计算 for the bridge's load-bearing capacity was based on the materials used.

工程师解释说，桥梁的承载能力的主要计算 主要计算是基于所用材料。

2.During the meeting, the team focused on the main calculation 主要计算 for the project timeline.

在会议上，团队专注于项目时间表的主要计算 主要计算。

3.The scientist emphasized that the main calculation 主要计算 for the experiment's success depended on accurate measurements.

科学家强调，实验成功的主要计算 主要计算依赖于准确的测量。

4.For the budget proposal, the main calculation 主要计算 of expenses must be detailed and justified.

对于预算提案，费用的主要计算 主要计算必须详细列出并加以证明。

5.In our financial report, the main calculation 主要计算 of projected revenues is essential for future planning.

在我们的财务报告中，预计收入的主要计算 主要计算对未来规划至关重要。

作文

In the realm of mathematics and science, calculations form the backbone of problem-solving and analysis. One of the most critical aspects of any mathematical endeavor is the main calculation, which serves as the foundation upon which all subsequent calculations are built. Understanding the main calculation is essential for anyone looking to grasp complex concepts or solve intricate problems effectively.To illustrate the importance of the main calculation, let's consider a real-world scenario involving budgeting for a project. When planning a project, the first step usually involves estimating costs. The main calculation here would be to sum up all anticipated expenses, including materials, labor, and overhead. This initial figure is crucial because it informs the overall budget and guides decision-making throughout the project's lifecycle. If the main calculation is inaccurate, it can lead to financial shortfalls or excess spending, ultimately jeopardizing the project's success.Moreover, the main calculation often acts as a benchmark against which other calculations can be compared. For instance, after determining the total budget, project managers might calculate the percentage of the budget allocated to different areas, such as marketing or research and development. These secondary calculations rely heavily on the accuracy of the main calculation. Therefore, ensuring that this foundational figure is precise is of utmost importance.In academic settings, understanding the main calculation can greatly enhance a student's ability to tackle mathematical problems. Take algebra, for example. When solving equations, students often need to identify the main calculation that will lead them to the solution. This could involve isolating a variable or simplifying an expression. Without a firm grasp of the main calculation, students may struggle to progress through more complex problems, leading to frustration and confusion.Furthermore, in fields like engineering or physics, the main calculation can determine the feasibility of a design or experiment. Engineers must perform rigorous calculations to ensure that structures can withstand various forces. The main calculation might involve analyzing the load-bearing capacity of materials. If this calculation is flawed, it could result in catastrophic failures, highlighting the necessity of precision in the main calculation process.In conclusion, the main calculation is a pivotal element in both academic and practical applications of mathematics. Whether budgeting for a project, solving algebraic equations, or designing engineering solutions, the main calculation lays the groundwork for all further analysis and decision-making. By focusing on mastering the main calculation, individuals can enhance their problem-solving skills and improve their overall understanding of mathematical concepts. Ultimately, recognizing the significance of the main calculation will empower learners and professionals alike to approach challenges with confidence and clarity.

在数学和科学的领域中，计算是解决问题和分析的基础。任何数学工作中最关键的方面之一就是主要计算，它作为所有后续计算的基础。理解主要计算对于任何想要掌握复杂概念或有效解决复杂问题的人来说都是至关重要的。为了说明主要计算的重要性，让我们考虑一个涉及项目预算的现实场景。在规划项目时，第一步通常是估算成本。这里的主要计算将是将所有预期费用相加，包括材料、人工和间接费用。这个初步数字至关重要，因为它为整体预算提供信息，并指导项目生命周期中的决策。如果主要计算不准确，可能会导致财务短缺或超支，最终危及项目的成功。此外，主要计算通常作为其他计算的基准进行比较。例如，在确定总预算后，项目经理可能会计算分配给不同领域（如市场营销或研发）的预算百分比。这些次要计算在很大程度上依赖于主要计算的准确性。因此，确保这个基础数字的精确性至关重要。在学术环境中，理解主要计算可以极大提升学生解决数学问题的能力。以代数为例。在解方程时，学生通常需要识别出通往解决方案的主要计算。这可能涉及孤立变量或简化表达式。如果对主要计算没有牢固的掌握，学生可能会在处理更复杂的问题时感到困难，从而导致沮丧和困惑。此外，在工程或物理等领域，主要计算可以决定设计或实验的可行性。工程师必须进行严格的计算，以确保结构能够承受各种力量。主要计算可能涉及分析材料的承载能力。如果这个计算有误，可能会导致灾难性的失败，这突显了在主要计算过程中精确性的重要性。总之，主要计算是数学在学术和实际应用中一个关键的元素。无论是为项目预算、解决代数方程，还是设计工程解决方案，主要计算都为所有进一步的分析和决策奠定了基础。通过专注于掌握主要计算，个人可以增强他们的解决问题的技能，提高对数学概念的整体理解。最终，认识到主要计算的重要性将使学习者和专业人士能够自信而清晰地应对挑战。