1 To 50 Square Root Table PDF Download : Do you want to know all square roots from 1 to 50, then you have visited the right page. Here we have provided you with 1 to 50 square and square root table. This table will be really helpful for you all, specially for those who are preparing for some competitive examinations.
These 1 to 50 Square Root and 1 to 50 Square table provided below will help you a lot in solving the maths questions. This table is very helpful for all the students who are appearing for various national and state level exams and will also help you in improving your problem solving skills.
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1 To 50 Square Root Table PDF Download
1 To 50 Squares, and Square root table is very important in any kind of competitive exams under the aptitude section. You need to remember these values of 1 to 50 square roots and 1 to 50 squares, and these values will make your calculation faster and accurate.
In this article, we are providing you with a complete list of 1-50 numbers with their squares and square roots. Use these while solving questions where these 1 to 50 square roots are required and you will be able to solve question within seconds, as you already know the values and your time will not be wasted in calculating the square roots of these numbers.
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1 To 50 Squares And Squares Roots Chart
If we talk about square of a number then it is the multiplication of a number by itself. By this statement we mean that, for any integer, we can obtain their squares by multiplying that integer by itself. Lt’s take an example, the square of an integer 6 will be: 6 × 6 = 36, which means that the square of 6 is equal to 36.
Here we have provided you with a table where we have provided you with square and square root of 1 to 50. Go through it carefully and memorize all of them to increase your speed and accuracy in solving questions.
Number | Square | Square Root (√n) |
1 | 1^{2} = 1 | 1.0000 |
2 | 2^{2} = 4 | 1.4142 |
3 | 3^{2} = 9 | 1.7321 |
4 | 4^{2} = 16 | 2.0000 |
5 | 5^{2} = 25 | 2.2361 |
6 | 6^{2} = 36 | 2.4495 |
7 | 7^{2} = 49 | 2.6458 |
8 | 8^{2} = 64 | 2.8284 |
9 | 9^{2} = 81 | 3.0000 |
10 | 10^{2} = 100 | 3.1623 |
11 | 11^{2} = 121 | 3.3166 |
12 | 12^{2} = 144 | 3.4641 |
13 | 13^{2} = 169 | 3.6056 |
14 | 14^{2} = 196 | 3.7417 |
15 | 15^{2} = 225 | 3.8730 |
16 | 16^{2} = 256 | 4.0000 |
17 | 17^{2} = 289 | 4.1231 |
18 | 18^{2} = 324 | 4.2426 |
19 | 19^{2} = 361 | 4.3589 |
20 | 20^{2} = 400 | 4.4721 |
21 | 21^{2} = 441 | 4.5826 |
22 | 22^{2} = 484 | 4.6904 |
23 | 23^{2} = 529 | 4.7958 |
24 | 24^{2} = 576 | 4.8990 |
25 | 25^{2} = 625 | 5.0000 |
26 | 26^{2} = 676 | 5.0990 |
27 | 27^{2} = 729 | 5.1962 |
28 | 28^{2} = 784 | 5.2915 |
29 | 29^{2} = 841 | 5.3852 |
30 | 30^{2} = 900 | 5.4772 |
31 | 31^{2} = 961 | 5.5678 |
32 | 32^{2} = 1024 | 5.6569 |
33 | 33^{2} = 1089 | 5.7446 |
34 | 34^{2} = 1156 | 5.8310 |
35 | 35^{2} = 1225 | 5.9161 |
36 | 36^{2} = 1296 | 6.0000 |
37 | 37^{2} = 1369 | 6.0828 |
38 | 38^{2} = 1444 | 6.1644 |
39 | 39^{2} = 1521 | 6.2450 |
40 | 40^{2} = 1600 | 6.3246 |
41 | 41^{2} = 1681 | 6.4031 |
42 | 42^{2} = 1764 | 6.4807 |
43 | 43^{2} = 1849 | 6.5574 |
44 | 44^{2} = 1936 | 6.6332 |
45 | 45^{2} = 2025 | 6.7082 |
46 | 46^{2} = 2116 | 6.7823 |
47 | 47^{2} = 2209 | 6.8557 |
48 | 48^{2} = 2304 | 6.9282 |
49 | 49^{2} = 2401 | 7.0000 |
50 | 50^{2} = 2500 | 7.0711 |
We hope that the content we have provided here related to 1 to 50 square root will be beneficial for you all. Almost all the questions related to square roots and squares are asked from 1 to 50 numbers. So, if you are a government exam candidate and want to clarify that exam, then first thing you need to do is memorize all these squares and square roots from 1 to 50. This will provide you a lot of help in solving questions.
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Frequently Asked Questions
1. What is a perfect square root?
Ans. A perfect square root is a value that has a whole number square root. For example, the square root of 4 is 2, and 2 is a whole number, which means that 4 is a perfect square root. Another example is 9, whose square root is 3, and 3 is also a whole number which makes 9 also a perfect square root. |
2. Is 45 a perfect square root?
Ans. No, 45 is not a perfect square root, because its square root is not a whole number, which makes it a non-perfect square root. |
3. What is the formula for square root?
Ans. Square root is nothing but the exponent 1/2. So, the formula for square root is √x= x^{1/2} |
4. What is the square of 63?
Ans. Square of 63 is 3969. |