cube root is symbolized by ^{3}√. Some examples are ^{3}√8=2, ^{3}√1=1, ^{3}√216=6, ^{3}√343=7 .In this article best cube root finding trick provided for you.

For this trick you need to know

cube of 1 to ten (only thing you need to know)

1 to 10 cube table provided bellow

1^{3} |
1 |

2^{3} |
8 |

3^{3} |
27 |

4^{3} |
64 |

5^{3} |
125 |

6^{3} |
216 |

7^{3} |
343 |

8^{3} |
512 |

9^{3} |
729 |

10^{3} |
1000 |

**TRICK:-**

Taking example of ^{3}√1728

It is three step process

**STEP 1:-**

First consider last digit (8) and check which numbers cube last digit is 8.

We got Last digit 2 .

_2

**STEP 2:-**

Except last 3 numbers (728) take other numbers present

^{3}√1728

Here only 1 present

Check 1 is which number cube

1^{3} =1

**STEP 3:-**

Combine 1^{st} and 2^{nd} step we get 12

^{3}√1728=12

Some related topics:- Find cube of any numberFind Square of any number Find Square root of any number |

Taking another example it will clear to you:-

^{3}√12167=

**STEP 1:-**

First consider last digit (7) and check which numbers cube last digit is 7.

We got Last digit 3 .

_3

**STEP 2:-**

Except last 3 numbers (167) take other numbers present

^{3}√12467

Here only 12 is present

12 is not a perfect cube number

We take lesser number cube

Like :-3^{3}=27 is grater than 12 and 2^{3 }=8 is lesser than 12

We take 2

**STEP 3:-**

Combine 1^{st} and 2^{nd} step we get 23

^{3}√12167=23

Another example:-

^{3}√97336=

**STEP 1:-**

First consider last digit (6) and check which numbers cube last digit is 6.

We get Last digit 6.

_6

**STEP 2:-**

Except last 3 numbers (336) take another numbers present

^{3}√97336

Here only 97 is present

97 is not a perfect cube number

We take lesser number cube

Like :- 5^{3}=125 is greater than 97, 4^{3 }=64 is lesser than 97

We take 4

**STEP 3:-**

Combine 1^{st} and 2^{nd} step we get 46

^{3}√97336=46