|
Author |
Message |
|
TAGS:
|
|
|
Manager
Joined: 08 Apr 2004
Posts: 137
Location: Corea
Followers: 1
Kudos [?]:
2
[0], given: 0
|
On a map Town G is 10 centimeters due east of Town H and 8 [#permalink]
03 Sep 2004, 06:25
Question Stats:
0% (00:00) correct
0% (00:00) wrong based on 0 sessions
On a map Town G is 10 centimeters due east of Town H and 8 centimeters due south of Town J. Which of the following is closest to the straight-line distance, in centimeters, between Town H and Town J on the map?
6
13
18
20
24
|
|
|
|
|
|
|
Manager
Joined: 02 Apr 2004
Posts: 224
Location: Utrecht
Followers: 1
Kudos [?]:
0
[0], given: 0
|
6?
You can use the pythagoras method and it is not given if G is horizontally east of H.
Please correct me if I am wrong.
Regards,
Alex
|
|
|
|
|
|
Intern
Joined: 27 Jul 2004
Posts: 27
Followers: 0
Kudos [?]:
0
[0], given: 0
|
I would choose 6 too, but I still don't think it makes much sense. I first came up with 164(sqrt).
|
|
|
|
|
|
Intern
Joined: 10 Aug 2004
Posts: 40
Followers: 0
Kudos [?]:
1
[0], given: 0
|
6 feels like a trap. H-J has to be a hypoteneuse if "due" means directly East and South. SQRT 164 seems like the right answer.
|
|
|
|
|
|
Manager
Joined: 28 Jul 2004
Posts: 57
Followers: 1
Kudos [?]:
0
[0], given: 0
|
it shld be 13
6 i think is a trap..i don thnk simple pythogoras sums come up in the exam
but then u never knw
_________________
Jim
|
|
|
|
|
|
Intern
Joined: 27 Jul 2004
Posts: 27
Followers: 0
Kudos [?]:
0
[0], given: 0
|
Well, the question is what the CLOSEST to the straight-line distance. The straight-line distance should be 164(sqrt), but it's not among the 5 choices. The CLOSEST to 164 (sqrt) is 13. However, 164(sqrt) should be the shortest distance. 13 is even smaller than the shortest distance. 18 would make more sense, but compared to 13, 18 is not the closest to 164 (sqrt). SO I think the answer should be 13 since it's the closest to 164(sqrt) anyway.
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|