The square root of 2 is
1.4142135623730950488016887242096980785696718753769480731766797379907324784621
Ans. 2 The square root of 2 is irrational; that means that it can not be expressed by a fraction,. Any decimal that terminates or repeats is a fraction; this means that an attempt to express root 2 by a decimal can never be exact.
For most everyday purposes people use 1.414 when they need an approximation. The decimal given above is a much closer approximation, but still not exact.
Note. The qn says what is sqrt-2 ?. Both answerers have assumed that the questioner meant sqrt(2), or 21/2.
If the qn really was "what is ( -2) 1/2 ", everything above should be multiplied by i. i is the square root of -1, a so-called imaginary number.
-sqrt2
4=(sqrt2)4
It is about 120.71 square units.A= 2(1 + sqrt2)S²For S = 5A = (2 + 2sqrt2) 25A = 50 + 50 (sqrt2)A = 50 + 70.71 = 120.71
one side of the square inscribed in a circle of radius r is sqrt2 * r (the square root of two times the radius) So the perimeter is 4 * sqrt2 * r
It is about 482.84 square units.A= 2(1 + sqrt2)S²For S = 10A = (2 + 2sqrt2) 100A = 200 + 200 (sqrt2)A = 200 + 282.84 = 482.84
-sqrt2
The square root of 38 = ± 6.1644146+sqrt2
That would be 3 x 3 x sqrt2 x sqrt2 = 9 x 2 The answer is 18.
4=(sqrt2)4
It is about 120.71 square units.A= 2(1 + sqrt2)S²For S = 5A = (2 + 2sqrt2) 25A = 50 + 50 (sqrt2)A = 50 + 70.71 = 120.71
one side of the square inscribed in a circle of radius r is sqrt2 * r (the square root of two times the radius) So the perimeter is 4 * sqrt2 * r
It is about 482.84 square units.A= 2(1 + sqrt2)S²For S = 10A = (2 + 2sqrt2) 100A = 200 + 200 (sqrt2)A = 200 + 282.84 = 482.84
1, 2+sqrt3, sqrt2+sqrt6
4 x sqrt2
Ramanujan got many formulas, one of them "The Algorithm for Pi" 9801*sqrt2/4412
A= 2(1 + sqrt2)S² where S is a side length
(sqrt2, 315)