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Cubic centimeters, also known as cc or cm³, are a widely used unit of measurement in many fields, particularly in science, medicine, and engineering. They serve as a convenient way to quantify the volume of an object or substance. Understanding how to calculate cubic centimeters can be valuable when determining the capacity, size, or amount of a given object or substance. In this guide, we will explore the concepts and steps involved in calculating cubic centimeters, providing you with a clear understanding and practical application of this fundamental measurement unit. Whether you are a student, professional, or simply curious about this topic, this guide will equip you with the necessary knowledge to confidently calculate cubic centimeters.
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Have you ever had to fill a sandbox, a hole in the ground, or any other three-dimensional space? You need to know “cubic measurement”, aka volumetric measurement. To calculate the volume of a square, rectangle, cylinder, or pyramid in cubic centimeters, you can follow these simple steps.
Steps
Square or rectangle
- Example: 8 cm.
- Example: 16 cm.
- For example: 8 cm x 16 cm = 128 cm².
- Example: 27 cm.
- For example: 128 cm² x 27 cm = 3,456 cm³.
- For example: 3.456 cm³ / 1,000,000 = 0.003456 m³.
Cylinder
- For example: 20 cm / 2 = 10 cm.
- For example: 10 cm x 10 cm = 100 cm².
- For example: 100 cm x 3.14 = 314 cm².
- Example: 11 cm.
- For example: 314 cm² x 11 cm = 3,454 cm³.
- For example: 3.454 cm³ / 1,000,000 = 0.003454 m³.
Triangular pyramid
- Example: 9 cm.
- Example: 12 cm.
- For example: 9 cm x 12 cm = 108 cm².
- 108 cm² / 2 = 54 cm².
- Example: 32 cm.
- For example: 54 cm² x 32 cm = 1,728 cm³.
- For example: 1,728 cm³ / 3 = 576 cm³.
- For example: 576 cm³ / 1,000,000 = 0.000576 m³.
tetrahedral pyramid
- Example: 8 cm.
- Example: 18 cm.
- For example: 8 cm x 18 cm = 144 c².
- Example: 18 cm.
- For example: 144 cm² x 18 cm = 2592 cm³.
- For example: 2592 cm³ / 3 = 864 cm³.
- For example: 864 cm³ / 1000000 = 0.000864 m³.
Advice
- Pay attention to whether the units for measuring the inches are consistent, if not, you will need to convert the measurements to the same unit.
- The basic idea of three-dimensional computation is to find the area of the base and multiply it by the height to add a third dimension. Of course, this will be quite complicated for bases that are irregular in shape (e.g. circle, triangle) or possess steep edges (e.g. pyramid, cone).
- When converting cubic centimeters to cubic meters, you divide the measurement by 1,000,000, when converting from cubic meters to cubic centimeters, multiply the measurement by 1,000,000.
Things you need
- Instrumentation or ruler
- Ballpoint pens
- Paper
- Computer
wikiHow is a “wiki” site, which means that many of the articles here are written by multiple authors. To create this article, 15 people, some of whom are anonymous, have edited and improved the article over time.
This article has been viewed 21,203 times.
Have you ever had to fill a sandbox, a hole in the ground, or any other three-dimensional space? You need to know “cubic measurement”, aka volumetric measurement. To calculate the volume of a square, rectangle, cylinder, or pyramid in cubic centimeters, you can follow these simple steps.
In conclusion, calculating cubic centimeters is a relatively straightforward process that involves measuring the length, width, and height of an object and multiplying these dimensions together. By understanding the concept of volume and utilizing the cubic centimeter unit, one can accurately determine the capacity or size of an object in three-dimensional space. Additionally, it is important to remember the conversion factor of one cubic centimeter being equal to one milliliter, making this unit widely applicable and useful across various fields such as science, engineering, and medicine.
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