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Distance

Expert replies
by gmattester » Fri Aug 22, 2008 11:21 am
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? [See Attachement]
(1) One of the sides of the path is 120 meters long.
(2) One of the sides of the path is twice as long as each of the two shortest sides.
Attachments
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Source: — Problem Solving |

by anju » Fri Aug 22, 2008 11:35 am
is it 420 mt?
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by s_kaks » Fri Aug 22, 2008 12:24 pm
Yes.. the Ans seems to be 420 m
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by gmattester » Fri Aug 22, 2008 1:14 pm
I am sorry, this is DS question, not PS.
By mistake I posted here.
BTW which one is sufficient to answer this question
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by anju » Fri Aug 22, 2008 1:21 pm
gmattester wrote:I am sorry, this is DS question, not PS.
By mistake I posted here.
BTW which one is sufficient to answer this question
I guessed so.
B - stmt 2 is sufficient since 2x = x+60; 2x cannot be equal to 3x, the only side remaining is x+60
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by parallel_chase » Fri Aug 22, 2008 2:25 pm
I think the answer should be B.

Statement I

120 can be any of the three sides. Therefore Insufficient.

Statement II

one side is twice the other two shorter sides.

3x = 2x
or
x+60 = 2x

3x cannot be equal to 2x for any positive integer. Therefore x+60 =2x

x=60

Sufficient.

Hence B.
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by gmattester » Fri Aug 22, 2008 2:49 pm
parallel_chase wrote:I think the answer should be B.

Statement I

120 can be any of the three sides. Therefore Insufficient.

Statement II

one side is twice the other two shorter sides.

3x = 2x
or
x+60 = 2x

3x cannot be equal to 2x for any positive integer. Therefore x+60 =2x

x=60

Sufficient.

Hence B.
Great.......
Thanks for explanation.
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