Cube Root 1-20

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Created by: Team Maths - Examples.com, Last Updated: July 4, 2024

Cube Root 1-20

The cube root of a number is the value that, when multiplied by itself three times (cubed), gives the original number. Mathematically, the cube root of n is represented as ∛n​. For example, the cube root of 27 is 3, because 3×3×3=27.

Below is a table that provides the cube roots of numbers from 1 to 20. Each entry includes the number and its cube root in numerical form. This representation aids in visualizing and understanding the relationship between numbers and their cube roots, fostering a deeper comprehension of the concept and its applications.

Download Cube Root 1-20 in PDF

Cube Root 1-20

Cube Root 1-20

Download Cube Root 1-20 in PDF

Cube Root of 1-20 ValuesIn NumberIn Words
∛11.0000One point zero zero zero zero
∛21.2599One point two five nine nine
∛31.4422One point four four two two
∛41.5874One point five eight seven four
∛51.7100One point seven one zero zero
∛61.8171One point eight one seven one
∛71.9129One point nine one two nine
∛82.0000Two point zero zero zero zero
∛92.0801Two point zero eight zero one
∛102.1544Two point one five four four
∛112.2239Two point two two three nine
∛122.2894Two point two eight nine four
∛132.3513Two point three five one three
∛142.4101Two point four one zero one
∛152.4662Two point four six six two
∛162.5198Two point five one nine eight
∛172.5713Two point five seven one three
∛182.6207Two point six two zero seven
∛192.6684Two point six six eight four
∛202.7144Two point seven one four four

Understanding the cube roots of numbers from 1 to 20 is a fundamental mathematical skill that lays the groundwork for more advanced concepts in algebra and geometry. Knowing these cube roots helps in solving cubic equations, understanding the volume of three-dimensional shapes, and analyzing real-world problems involving cubic relationships. By mastering the cube roots of these numbers, students can enhance their mathematical proficiency and prepare for more complex topics in higher mathematics. This foundational knowledge is crucial for success in various academic and professional fields that rely on mathematical reasoning and problem-solving.

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