Square Real Root

The square root of a negative number is not real.

Real numbers can be negative, and negative numbers have imaginary square roots. For example, $\sqrt{-1} = i$

The square root of a negative number is imaginary.

its answer is false because all negative integer also included in real number so square root of a negative number is always complex

The square root of any negative number is imaginary. Notated as "i", the definition of i = √(-1)

The statement is FALSE; sqrt (-1) = i, a purely imaginary number.

The $\sqrt{-1}$ is an imaginary number, and therefore not a real number.

The square root of a negative number is not real. Example : √-1

The square root of a negative number is a complex number (not real)

Take the example of iota which is √(-1). Though -1 is very much a real number, iota isn't. It comes under the system of complex numbers.

Negative numbers are real numbers but their square root is an imaginary number..

Proof by counterexample:

Suppose that the square root of any real number is always a real number.

-1 is a real number.

The square root of -1 is i.

Therefore i is a real number.

But i is an imaginary number, not a real number.

Therefore the square root of any real number is not always a real number.

-1 is a real number, but the square root of -1 is i

squar root of -1 is i, that is imaginary number

Write a solution.

both positive and negative are real numbers. the square root of any negative number is not a real number e.g. √16=4 while √-16=4i

the square root of a negative number is a complex number. suppose root square of -1= i

A square root of a Negative Number is an imaginary .

Real numbers include zero, positive and negative numbers and square root of negative numbers is not real