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# The figure above shows the number of meters in the lengths

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Re: The figure above shows the number of meters in the lengths [#permalink]
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Bunuel wrote:
The figure above shows the number of meters in the lengths of the four sides of a jogging path. What is the total distance around the path?

(1) One of the sides of the path is 120 meters long --> 120 can be the length of any side. not sufficient.

(2) One of the sides of the path is twice as long as each of the two shortest sides --> shortest side is x, 3x is 3 times the shortest side, hence the side which is twicw as long is x+60 --> x+60=2x --> x=60. Sufficient.

Hope it helps.

Hello Bunuel
Thanks for the explanation.
Can we consider $$3x=2(x)$$ for statement 2?
Thanks__
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Re: The figure above shows the number of meters in the lengths [#permalink]
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47 secs. B is the answer.

St. 1 -- Not sufficient. Any side can be 120 and if that is the case, the value of x will be different in each case. Accordingly, the perimeter will be different too.

St. 2 -- Sufficient. Shortest side is clearly x. The side can possibly be twice of x is x+60 since side with the measurement 3x is well thrice of x. Solving for x will give us x = 60 and the perimeter can be found.
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Re: The figure above shows the number of meters in the lengths [#permalink]
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Re: The figure above shows the number of meters in the lengths [#permalink]
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