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mikemcgarry
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apoorvasharma13
Hi Mike.
Why can't it be interpreted as :
2x = 3(1-x^2)

Thanks.
It is given - 3 times the square of the number less than one.
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In such problems, addition, multiplication are not issues. The core issue is with subtraction.

The first entity is to be subtracted with the second entity. For Eg....

A less than B means B-A

Three times the number less than 1 means 1-3x (X being the number)
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Twice a number is 3 times the square of the number less than one. If the number is positive, what is the value of the number?

(A) 1

(B) 1/2

(C) 1/3

(D) 2/3

(E) 3/2



The rather odd wording “3 times the square of the number less than one” actually means to subtract 3 times the square of the number from one. Thus, we can create the equation:

2n = 1 - 3n^2

3n^2 + 2n - 1 = 0

(3n - 1)(n + 1) = 0

n = -1 or n = 1/3

Since n is positive, n = 1/3.

Answer: C
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I hope GMAT stays true to their principles of sentence construction so that such horrible question statements only stay in GMAT club forum.

Posted from my mobile device
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This is just a poor question because it trades on the ambiguity of whether the "3 times" applies to the square of the number to be determined or the result of the square being subtracted from one.

There is no standardized interpretation of this language and that's why certain mathematical ideas are best communicated with the language of mathematics.
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Twice a number is 3 times the square of the number less than one. If the number is positive, what is the value of the number?

Let the number be x.

2x = 1 - 3x^2
3x^2 + 2x - 1 = 0
3x^2 + 3x - x - 1 = 0
(x+1)(3x - 1) = 0
x = 1/3 ; since x = -1 is not positive

IMO C
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