# Square Root Table

**Square Root Table:** In mathematics, the square of a number refers to the value which we get after multiplying the same number by itself (Y × Y = X). Here, the square root of X (√*X*) refers to Y. Every non-negative number such as 1,2,3,4,5,…, etc., can have a non-negative square root such as √*4=2,√9=3,√16=4, *etc. The square root lists can be written in a table. Example, the value of root 3 is 1.732. Also, to understand the root table, it’s better to draw a square table at first. Similarly, we can also create a **cube root table from 1 to 100**, which will consist of cubic roots of numbers.

A square number such as 16 can have 4 and -4 as a square root because (4)^{2} =16 and (-4)^{2 }=16 this means every square number can have positive and negative numbers as the square root. But, we need to prefer non-negative numbers in terms of the square root.

## Square Root Table From 1 to 50

Here we are providing the square root table from numbers 1 to 50;

Number |
Square Root(√) |
Number |
Square Root(√) |
Number |
Square Root(√) |

1 | 1 | 18 | 4.243 | 35 | 5.916 |

2 | 1.414 | 19 | 4.359 | 36 | 6 |

3 | 1.732 | 20 | 4.472 | 37 | 6.083 |

4 | 2.000 | 21 | 4.583 | 38 | 6.164 |

5 | 2.236 | 22 | 4.690 | 39 | 6.245 |

6 | 2.449 | 23 | 4.796 | 40 | 6.325 |

7 | 2.646 | 24 | 4.899 | 41 | 6.403 |

8 | 2.828 | 25 | 5 | 42 | 6.481 |

9 | 3 | 26 | 5.099 | 43 | 6.557 |

10 | 3.162 | 27 | 5.196 | 44 | 6.633 |

11 | 3.317 | 28 | 5.292 | 45 | 6.708 |

12 | 3.464 | 29 | 5.385 | 46 | 6.782 |

13 | 3.606 | 30 | 5.477 | 47 | 6.856 |

14 | 3.742 | 31 | 5.568 | 48 | 6.928 |

15 | 3.873 | 32 | 5.657 | 49 | 7 |

16 | 4 | 33 | 5.745 | 50 | 7.071 |

17 | 4.123 | 34 | 5.831 | – | – |

Just like the formulas of Mathematics, these will helps us to solve complex problems. Having a root table handy will prove to be useful while solving equations with speed and accuracy. Every non-negative number, if it is multiplied by itself, then the result is a square.

## Square Table

Let us now create a table here which will give the square values of numbers. If students memorize this table, it will be easy for them to calculate the complex multiplication problems quickly. This table will also be helpful for the candidates who are appearing for any competitive exams because these exams carry questions based quantitative and aptitude. So, here is the table of the square of 1 to 50 numbers.

Number (n) |
Square (n^{2}) |
Number (n) |
Square (n^{2}) |
Number(n) |
Square (n^{2}) |

1 | 1 | 18 | 324 | 35 | 1225 |

2 | 4 | 19 | 361 | 36 | 1296 |

3 | 9 | 20 | 400 | 37 | 1369 |

4 | 16 | 21 | 441 | 38 | 1444 |

5 | 25 | 22 | 484 | 39 | 1521 |

6 | 36 | 23 | 529 | 40 | 1600 |

7 | 49 | 24 | 576 | 41 | 1681 |

8 | 64 | 25 | 625 | 42 | 1764 |

9 | 81 | 26 | 676 | 43 | 1849 |

10 | 100 | 27 | 729 | 44 | 1936 |

11 | 121 | 28 | 784 | 45 | 2025 |

12 | 144 | 29 | 841 | 46 | 2116 |

13 | 169 | 30 | 900 | 47 | 2209 |

14 | 196 | 31 | 961 | 48 | 2304 |

15 | 225 | 32 | 1024 | 49 | 2401 |

16 | 256 | 33 | 1089 | 50 | 2500 |

17 | 289 | 34 | 1156 | – |

## Cube Root Table

Cube root of a number is written as 3√A = B which means B x B x B = A. Even, having a cube root table at hand proves to be useful for complex arithmetic operations. Here, is the cube root table of some cubic numbers, let’s have a look.

^{3}√8 |
2 |

^{3}√27 |
3 |

^{3}√64 |
4 |

^{3}√125 |
5 |

^{3}√216 |
6 |

^{3}√343 |
7 |

^{3}√512 |
8 |

^{3}√729 |
9 |

^{3}√1000 |
10 |

^{3}√1331 |
11 |

Knowing the square root and cube root table while learning the equations and formulas will help in achieving excellent scores in this subject.

By referring to these square and square root tables we can solve this particular type of equation such as 5^{2} + √16=?

And by referring to the square root and cube root table pdf you can solve complex problems such as √121 – ^{3}√64=?

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