Squares and square roots table

Updated

The square root of 2 is 1.4142, the square root of 50 is 7.0711, and 15 squared is 225.

Squares and square roots table
nn²√nn³
111.00001
241.41428
391.732127
4162.000064
5252.2361125
6362.4495216
7492.6458343
8642.8284512
9813.0000729
101003.16231,000
111213.31661,331
121443.46411,728
131693.60562,197
141963.74172,744
152253.87303,375
162564.00004,096
172894.12314,913
183244.24265,832
193614.35896,859
204004.47218,000
214414.58269,261
224844.690410,648
235294.795812,167
245764.899013,824
256255.000015,625
266765.099017,576
277295.196219,683
287845.291521,952
298415.385224,389
309005.477227,000
319615.567829,791
321,0245.656932,768
331,0895.744635,937
341,1565.831039,304
351,2255.916142,875
361,2966.000046,656
371,3696.082850,653
381,4446.164454,872
391,5216.245059,319
401,6006.324664,000
411,6816.403168,921
421,7646.480774,088
431,8496.557479,507
441,9366.633285,184
452,0256.708291,125
462,1166.782397,336
472,2096.8557103,823
482,3046.9282110,592
492,4017.0000117,649
502,5007.0711125,000
Need a value that is not in the table? Open the calculator : Pythagoras Hypotenuse →

How it is computed

n² = n × n and n³ = n × n × n are exact. √n is the positive number whose square is n, rounded to four decimals; it is a whole number only when n is a perfect square (1, 4, 9, 16, …).

FAQ

How do I estimate a square root between two rows?+

Find the two perfect squares around your number: √40 lies between √36 = 6 and √49 = 7, a little closer to 6.

Does a negative number have a square root?+

Not among real numbers. Every positive number has two square roots, +√n and −√n; the table shows the positive one.