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laxieqv
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laxieqv
Please refer to attachment:


I vote for D.

Statement1: 2 of perpendicular lines are greater than 1/3.

This means 2 of the lines of ab, ac or bc are greater than 1/3.
The smallest perimeter is achieved when it's equilateral triangle. So the smallest perimeter is possible when the third side also has perpendicular 1/3. So perimeter is greater than 1.

Any one agrees ?
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sharadGmat
laxieqv
Please refer to attachment:

I vote for D.

Statement1: 2 of perpendicular lines are greater than 1/3.

This means 2 of the lines of ab, ac or bc are greater than 1/3.
The smallest perimeter is achieved when it's equilateral triangle. So the smallest perimeter is possible when the third side also has perpendicular 1/3. So perimeter is greater than 1.

Any one agrees ?


I think you misread the question. It says 2 of the perpendicular sides are smaller than 1/3.

Agree with B
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giddi77
sharadGmat
laxieqv
Please refer to attachment:

I vote for D.

Statement1: 2 of perpendicular lines are greater than 1/3.

This means 2 of the lines of ab, ac or bc are greater than 1/3.
The smallest perimeter is achieved when it's equilateral triangle. So the smallest perimeter is possible when the third side also has perpendicular 1/3. So perimeter is greater than 1.

Any one agrees ?

I think you misread the question. It says 2 of the perpendicular sides are smaller than 1/3.

Agree with B


yeah, i misread the question..thanks for pointing it out..
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acfuture
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st1:
since the _|_ line is smaller than 1/3, it only opens up for a big range of numbers. Insuff.

st2:
we know the smallest value possible for the length of one of the _|_ line... Suff to answer either Yes or No

B
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GMATT73
Because the lines are perpindicular, we know it must be a right triangle.

Statement 1: Lengths could be mere micometers or just a fraction under 1/3. Insuff.

Statement 2: The hypotenuse has to be longer than 1/2. Suff.

(B)


Nice explanation!! :)

OA is B.
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sorry guys but i'm still having problems understanding why we chose B.

Please provide a detailed explaination. Thanks



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