cubic measurement

简明释义

容积

英英释义

例句

1.When buying soil for your garden, consider the cubic measurement to ensure you have enough.

在为你的花园购买土壤时，考虑立方测量以确保你有足够的土壤。

2.The architect provided the cubic measurement of the building to estimate heating costs.

建筑师提供了建筑物的立方测量以估算取暖费用。

3.The cubic measurement of a shipping container helps calculate its capacity for goods.

货运集装箱的立方测量有助于计算其货物容量。

4.To fill the aquarium, you need to know its cubic measurement to buy the right amount of water.

要填满水族箱，你需要知道它的立方测量以购买适量的水。

5.The cubic measurement of the room is essential for determining how much paint is needed.

房间的立方测量对于确定需要多少油漆是至关重要的。

作文

Understanding the concept of cubic measurement is essential in various fields, including science, engineering, and everyday life. Cubic measurement refers to the measurement of volume in three-dimensional space. It is typically expressed in cubic units, such as cubic meters (m³), cubic centimeters (cm³), or liters. The importance of cubic measurement cannot be overstated, as it plays a crucial role in determining how much space an object occupies, which is vital for both practical applications and theoretical calculations.In daily life, we encounter cubic measurement in many situations. For instance, when filling a swimming pool, understanding the volume of water needed requires knowledge of cubic measurement. If the pool has dimensions of 10 meters in length, 5 meters in width, and 2 meters in depth, the volume can be calculated using the formula: Volume = Length × Width × Depth. This results in a volume of 100 cubic meters (m³). Knowing this helps pool owners determine how much water they need to fill their pool, which is essential for planning and resource management.In construction, cubic measurement is equally important. Builders must calculate the volume of materials required for projects, such as concrete for foundations or bricks for walls. For example, if a wall measures 3 meters in height, 4 meters in length, and 0.2 meters in thickness, the volume of the wall can be found using the same volumetric formula. This results in a volume of 2.4 cubic meters (m³), which informs the builder how much material is necessary to complete the project efficiently.In scientific research, cubic measurement is crucial for experiments that involve liquids and gases. For instance, chemists must measure the volume of solutions accurately to ensure the correct concentrations are used in reactions. If a chemist needs to prepare a solution with a volume of 500 milliliters (ml), they must understand that this is equivalent to 0.5 liters or 0.0005 cubic meters. Accurate cubic measurement ensures that experiments yield reliable and reproducible results.Moreover, cubic measurement is significant in environmental studies. Researchers often assess the volume of pollutants in air or water to evaluate environmental health. For example, measuring the volume of a pollutant in a river can help determine the level of contamination and inform necessary remediation efforts. Understanding cubic measurement enables scientists to communicate findings effectively and influence policy decisions regarding environmental protection.In summary, cubic measurement is a fundamental concept that permeates various aspects of life and work. From calculating the volume of a swimming pool to determining the amount of building materials needed for construction and ensuring accurate measurements in scientific research, the application of cubic measurement is vast and varied. As we continue to engage with the world around us, mastering cubic measurement will enhance our ability to analyze, interpret, and interact with our environment more effectively.

理解立方测量的概念在科学、工程和日常生活等多个领域都是至关重要的。立方测量指的是对三维空间中体积的测量。它通常以立方单位表示，例如立方米（m³）、立方厘米（cm³）或升。立方测量的重要性不容小觑，因为它在确定物体占用的空间方面发挥着关键作用，这对实际应用和理论计算都至关重要。在日常生活中，我们在许多情况下都会遇到立方测量。例如，在填充游泳池时，了解所需水量的体积需要对立方测量的知识。如果游泳池的尺寸为10米长、5米宽和2米深，则可以使用公式：体积 = 长度 × 宽度 × 深度来计算体积。这将得出100立方米（m³）的体积。了解这一点有助于游泳池的拥有者确定填满游泳池所需的水量，这对于规划和资源管理至关重要。在建筑中，立方测量同样重要。建筑工人必须计算项目所需材料的体积，例如基础的混凝土或墙壁的砖块。例如，如果一面墙的高度为3米、长度为4米、厚度为0.2米，则可以使用相同的体积公式来找出墙的体积。这将得出2.4立方米（m³）的体积，这告诉建筑工人完成项目所需的材料量。在科学研究中，立方测量对涉及液体和气体的实验至关重要。例如，化学家必须准确测量溶液的体积，以确保在反应中使用正确的浓度。如果化学家需要准备体积为500毫升（ml）的溶液，他们必须了解这相当于0.5升或0.0005立方米。准确的立方测量确保实验产生可靠和可重复的结果。此外，立方测量在环境研究中也很重要。研究人员通常评估空气或水中污染物的体积，以评估环境健康。例如，测量河流中污染物的体积可以帮助确定污染水平，并告知必要的修复工作。理解立方测量使科学家能够有效地传达研究结果，并影响有关环境保护的政策决策。总之，立方测量是一个基本概念，渗透到生活和工作的各个方面。从计算游泳池的体积到确定建筑项目所需的材料量，再到确保科学研究中的准确测量，立方测量的应用广泛而多样。随着我们继续与周围的世界互动，掌握立方测量将增强我们分析、解释和更有效地与环境互动的能力。