Square Root From 1 To 25

In mathematics, the square of a number refers to the value which we get after multiplying the same number by itself (Y x Y= X). In here, square root of 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 √4=2,√9=3,√16=4, 25=5 etc

A square number such as 36 can have 6 and -6 as a square root because (6)2 =36 and (-6)2 =36 this means every square number can have positive and negative numbers as square root. Below is the table which shows square roots from 1 to 25 numbers:

4

2

225

15

9

3

256

16

16

4

289

17

25

5

324

18

36

6

361

19

49

7

400

20

64

8

441

21

81

9

484

22

100

10

529

23

121

11

576

24

144

12

625

25

169

13

196

14

Every non negative number, if it is multiplied by itself, then the result is a square. From the above example,

Just like the formulas of mathematics helps us to solve complex problems. Having a square root table handy will prove to be useful while solving equations with speed and accuracy.

Similar to the square root table, we have square table of first 50 numbers below.

22

4

122

144

222

484

322

1024

422

1764

32

9

132

169

232

529

332

1089

432

1849

42

16

142

196

242

576

342

1156

442

1936

52

25

152

225

252

625

352

1225

452

2025

62

36

162

256

262

676

362

1296

462

2116

72

49

172

289

272

729

372

1369

472

2209

82

64

182

324

282

784

382

1444

482

2304

92

81

192

361

292

841

392

1521

492

2401

102

100

202

400

302

900

402

1600

502

2500

112

121

212

441

312

961

412

1681

512

2601

Knowing the squares and square roots table while solving long equations will be helpful for achieving faster results. You can get the square roots from 1 to 100 numbers similarly on the web and if you wish to know how to calculate the square roots of various numbers click on the link beside.


Practise This Question

If  [aij]is an element of matrix A then it lies in ith row and jth column of the matrix