I know that you can do the algebra posted in the explanation of the OG, but I'm curious what tips/tricks anyone would have for this question:
If sqrt((3-2x)) = sqrt(2x) + 1, then 4(x^2)= ?
A 1
B 4
C 2-2x
D 4x-2
E 6x-1
I know that you can easily rule out A and B by plugging so what is a fast shortcut to finding the answer?
Better way to solve OG p 22 #16
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- kvcpk
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GMAT cannot use imaginary numbers.barcebal wrote:I know that you can do the algebra posted in the explanation of the OG, but I'm curious what tips/tricks anyone would have for this question:
If sqrt((3-2x)) = sqrt(2x) + 1, then 4(x^2)= ?
A 1
B 4
C 2-2x
D 4x-2
E 6x-1
I know that you can easily rule out A and B by plugging so what is a fast shortcut to finding the answer?
So look at options:
4x^2 +2x- 2 = 0
b^2 -4ac <0
So ruled out.
4x^2-4x+2 = 0
b^2 -4ac <0
So ruled out.
4x^2-6x+1=0
b^2-4ac>0
pick E.
- Patrick_GMATFix
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The OG Companion solution is attached as well as a take-away lesson. Those who cannot see the attachment can read it herebarcebal wrote:I'm curious what tips/tricks anyone would have for this question:
-Patrick
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