Calculates the cube root of a number.
CBRT(number)
number is the value you want to find the cube root of.
Example:
If number contains 12:
CBRT(12)
returns 2.289428485
Number:
Result:
The CBRT function is used to find the cube root of a number. In a real-world scenario, this is particularly useful when dealing with volumes of cubes and needing to find the length of one of its sides.
Scenario: A company, "Cubic Containers Inc.," manufactures large, cube-shaped storage tanks. They need to create a new line of tanks with specific volumes and need to determine the exact length of each side to ensure they fit through standard warehouse doors and on shipping pallets.
The volume of a cube is calculated as: V=s3
Where:
To find the side length (s) from a given volume (V), the company needs to use the cube root function:
or
The company has received orders for tanks with the following volumes and needs to calculate the corresponding side lengths:
Order Number | Volume (cubic meters) | Calculation | Side Length (meters) | ||
|---|---|---|---|---|---|
A | B | C | D | ||
1 | #101 | 8 | s=CBRT(8) | 2 | |
2 | #102 | 27 | s=CBRT(27) | 3 | |
3 | #103 | 64 | s=CBRT(64) | 4 | |
4 | #104 | 125 | s=CBRT(125) | 5 | |
5 | #105 | 216 | s=CBRT(216) | 6 | |
6 | #106 | 343 | s=CBRT(343) | 7 | |
7 | #107 | 512 | s=CBRT(512) | 8 |
Explanation of the Table:
By using the CBRT function, the company can quickly and accurately determine the exact dimensions of each cube-shaped tank based on the required volume, which is a critical step in their manufacturing and logistics process. This avoids trial-and-error and ensures that all tanks are produced to the correct specifications.
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