If x<0, then sqrt(-x*|x|) is
A: -x
B: -1
C: 1
D: x
E: sqrt(x)
Please explain your answers.
Thanks
A: -x
B: -1
C: 1
D: x
E: sqrt(x)
Please explain your answers.
Thanks
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Hi:divyalr wrote:Its a deceiving question.
to evaluate sqrt(-x|x|)
Take an example x= -4( x<0)
sqrt(-(-4) * |-4|) = sqrt(4 *4)= sqrt(16) = 4 (-x)
Answer is A
I did not get -4 as the square root. All I am saying is sqrt(16) = +4 ( its a negative of (x=-4) : - (-4)) which leads to (-x) Answer Assuarezo wrote:Hi:divyalr wrote:Its a deceiving question.
to evaluate sqrt(-x|x|)
Take an example x= -4( x<0)
sqrt(-(-4) * |-4|) = sqrt(4 *4)= sqrt(16) = 4 (-x)
Answer is A
you have x=-4, but sqrt(16) = +4, no way u get -4 as a square root.
IMO A, but for another reason, (-x|x|)=-X^2, so sqrt(-X^2) = -X, Am I wrong? What's the OA?
Thanks
This is actually pretty simple.rainmaker wrote:If x<0, then sqrt(-x*|x|) is
A: -x
B: -1
C: 1
D: x
E: sqrt(x)
Please explain your answers.
Thanks
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