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Heya

✓✓ The Square Root, whenever written, always expresses the Positive Result, and so, the sum of two positives can never add up to Zero !

\frac{1}{ \sqrt{<klux>X</klux>} } + 2 = 0

= > \sqrt{x} = - \frac{ 1}{2}

But this implies Positive = Negative :(

So indeed, the Question Has No solution !

____________________

Someone seems to be lacking the knowledge ^^"

WELL, there's these

( i ) Square Roots

( ii ) x^( 1 / 2 ) types :

4^{ \frac{1}{ 2 } } = x

and another way of Writing Equations ->

( iii )

x^{2} = 4

! Caution : The THIRD one can always except the answer ( -2 ) but HOWEVER, the first and the second would never have "x" as Negative REAL Numbers

-> The reason being, the first and second are called Primitive Roots and they always represent the Positive Root !

One can argue that [ ( -2 )^2 = 4 ] but conversely, [ √( 4 ) = -2 ] is wrong !

So, I request you please give a thought



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