**Cubes from 1 to 30: **If one multiplies a number 3 times with the same number then the resultant product is considered the **cube of that particular number**. For example, the cube of 4 is 64. Here the multiplication of 4 three times results in 4x4x4 = 64, then means that 64 represents the cube of 4. Memorizing the values of cubes of numbers from 1 to 30 assists you in solving problems related to math, physics, and accounting easily and quickly. In this article, you will learn cubes from 1 to 30, the cubes from 1 to 30 chart for even and odd numbers, and the methods to solve cube values.

## Cubes from 1 to 30

Cubes of numbers from 1 to 30 **cover the cube values from 1 to 27000**. The largest cube value is 30³ = 27000 and the smallest value is 1³ = 1. The cubes from 1 to 30 are **expressed as x³ in the exponential form**. For example, the cube of 5 is 5³ means 125. So the value of the cube of 5 is 125. These cube values help students to easily simplify the long-time-taking mathematical calculations.

## Cubes from 1 to 30 Chart

The cube from 1 to 30 chart helps students quickly find out the values of the cubes of numbers from 1 to 30. After learning these cubes from 1 to 30, you can make time-consuming mathematical equations simpler at the time of examinations. Many times, students are suggested to remember these cube values from 1 to 30 thoroughly for maintaining faster calculations in exams. **The perfect cube numbers in the cubes from 1 to 30 are 1, 8, and 27 only.** **The value of the cube of numbers ranging from 1 to 30 is listed below.**

Cubes from 1 to 30 Chart | |
---|---|

1³ = 1 | 16³ = 4096 |

2³ = 8 | 17³ = 4913 |

3³ = 27 | 18³ = 5832 |

4³ = 64 | 19³ = 6859 |

5³ = 125 | 20³ = 8000 |

6³ = 216 | 21³ = 9261 |

7³ = 343 | 22³ = 10648 |

8³ = 512 | 23³ = 12167 |

9³ = 729 | 24³ = 13824 |

10³ = 1000 | 25³ = 15625 |

11³ = 1331 | 26³ = 17576 |

12³ = 1728 | 27³ = 19683 |

13³ = 2197 | 28³ = 21952 |

14³ = 2744 | 29³ = 24389 |

15³ = 3375 | 30³ = 27000 |

### Cubes from 1 to 30 for Even Numbers

The value of cubes of even numbers ranging from 1 to 30 is given below in table form. **Only 8 as an even number is the perfect cube** in the cubes from 1 to 30.

Cubes from 1 to 30 for Even Numbers | |

2³ = 8 | 4³ = 64 |

6³ = 216 | 8³ = 512 |

10³ = 1000 | 12³ = 1728 |

14³ = 2744 | 16³ = 4096 |

18³ = 5832 | 20³ = 8000 |

22³ = 10648 | 24³ = 13824 |

26³ = 17576 | 28³ = 21952 |

30³ = 27000 |

### Cubes from 1 to 30 for Odd Numbers

The value of cubes of odd numbers ranging from 1 to 30 is given below in table form. **Only 1 and 27 as odd numbers are the perfect cube** in the cubes from 1 to 30.

Cubes from 1 to 30 for Odd Numbers | |

1³ = 1 | 3³ = 27 |

5³ = 125 | 7³ = 343 |

9³ = 729 | 11³ = 1331 |

13³ = 2197 | 15³ = 3375 |

17³ = 4913 | 19³ = 6859 |

21³ = 9261 | 23³ = 12167 |

25³ = 15625 | 27³ = 19683 |

29³ = 24389 |

## How to Calculate Cubes from 1 to 30?

The one method named **multiplication by itself** is mentioned below for calculating the values of cubes of numbers ranging from 1 to 30.

### Multiplication by itself

Under this method, the value of the cube is solved **by the multiplication of a given number by itself three times**. The result after three times multiplication is called the cube of that number. For example, the value of a cube of 3 = 3 × 3 × 3 = 27. Here, the final result 27 informs that it is the cube of the number 3. This method of Multiplication by itself is **generally applied to smaller numbers**.

## Cubes from 1 to 30 Solved Questions

**Question 1: When a cube-shaped box has a side of 7 inches. Calculate the volume of that box.**

**Solution:** As we know the volume of the cube (V) = a³ where a = side of the cube

Here side of the cube = 7

So the volume of that box = 7³

Putting the cube value of 7 from cube from 1 to 30 chart,

We get, V = 4913

Hence, the volume of that box = 4913 inches³.

**Question 2: The length of one side of a cubic almirah is 9 cm. Find the volume of that table.**

**Solution:** As we know the volume of the cube (V) = a³ where a = side of the cube

Here side of the almirah = 9

So the volume of that almirah = 9³

The volume of that almirah is, V= 9³ cm³ = 729 cm³

**Question 3: Calculate the value of the** **given expression [6³+ 12³ + 5³]**

**Solution**: Putting the cube values of 6, 12, and 5 in the given expression, we get

[6³+ 12³ + 5³] = 216 + 1728 + 125

[6³+ 12³ + 5³] = 2069

**Question 4: Evaluate 6 times 3 cubes plus 12. **

**Solution:** As per the given question, 9 × 3³ + 12 = 9 × 27 + 12 = 255

Hence the value of 6 times 3 cubes plus 12 is 255.

**Question 5: Find the volume of a spherical ball having a radius of 3 inches.**

**Solution:** As we know the volume of a sphere (V) = 4/3 π R³

⇒ V = 4/3 π R³ = 4/3 × 3.14 × 3³

⇒ V = 1.333 × 3.14 × 27 = 113.04 in³

Hence, the volume of the given ball is 113.04 in³