Why don't negative square roots exist?

It is true that square root of a negative number doesn't exists. Because square root of a negative number is a complex number. √-1= imaginary number( i )

The answer to this question is that negative square roots don't exist because they can't be represented in the form of a real number. Negative square roots are represented by the letter i, which represents the square root of minus one.

Yes, the square root of a negative number is imaginary, which is why it is termed as non-existent. They are normally represented with the letter i (the square root of -1). Hope this helps.

As a general rule, negative square roots don't exist as real solutions. Square of any number is to multiply it by itself twice. The reason they dont exist is the 2 signs when multiplied give positive results. E.g. +2 * +2 = +4 ( 2 pluses when multiplied gives a positive result) -2 * -2= +4 (when - is multiplied by - it gives positive) Hence squares of negative numbers are also positive and its not possible to have them negative as both the signs should be same. Note: Signs should be same because square is when the same number is multiplied twice. Hence negative square numbers are not possible or x^2 can never be negative.

Because square of negative and positive number is positive. -3 and 3 both have square 9.However square root of 9 is 3..because if we put -9 in square root then it will become imaginary number(like your dreams).so it is not applicable in real life.answer of square root -9 is 3i.

Yes, the square root of a negative number is imaginary, which is why it is termed as non-existent. They are normally represented with the letter i (the square root of -1). Hope this helps.