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Flying Saucer Mystery Cache

Hidden : 2/4/2006
Difficulty:
2 out of 5
Terrain:
1.5 out of 5

Size: Size:   small (small)

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Geocache Description:


Important: The Cache is not at the above Co-Ordinate, it will lead you to the entrance of a school. You have to work out the actual co-ordinate from the clues below!

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In the middle of the night, amateur astronomers Alex and Ben were watching the stars near the Andromeda galaxy, when they saw a flying saucer coming from there and appeared silently high over Singapore. It beamed down an object.

Alex, at Cosy Bay (GCRJGF) observes that the flying saucer on a True Bearing of 22º 4.183’ from his position.

At the same time, Ben at Bintan Trail (GC93B3) observes that the flying saucer on a True Bearing of 294º 58.964’ from his position.

(True Bearings are directional observations measured from Geographical North, also known as True North, in clockwise direction. e.g. North is 0º, East is 90º, South is 180º, West is 270º)

Before Alex and Ben could raise the alert, the flying sauce disappeared into the night sky leaving nothing except for the object and observations of Alex and Ben.

Alex and Ben wanted to find the object.

“Luckily, our positions are not too far apart. We could take our region of the earth as a plane and solve the location of the alien object by geometrical method. Remember, the Golden Triangle case (GCE082)?” said Ben to Alex when they meet the next day.
Ben and Alex start to work immediately with charts, protractor and ruler, drawing straights lines from Cosy Bay and Bintan Trail.

Try as they may, Alex and Ben could not lay their hands on a protractor that measure better that 0.5 of a degree. Slowly, they begin to realize that looking for the object may be a little more difficult than they thought.

“Why are you grinning, Ken” said Alex to his teenage son, noticing for the first time his son is watching him with the widest smile on his face.

“Dad, would you reward me with an iPod if I help to solved the problem?” said Ken. “OK, give it a try” said Alex, already at his wits end.

“If you represent the Longitude with X and the Latitude with Y. Then the straight lines you have drawn on the charts could be converted to 2 linear equations. The intersection of the lines is just the solution of the 2 simultaneous equations. With calculator you could achieve any accuracy you wanted without been constrained by protractors” said Ken.

“Ah!!” exclaimed Alex and Ben, suddenly seeing the light.

Ken collected his reward and headed for Sim Lim Square.

Alex and Ben were still punching on the calculator and scribbling the X’s & Y’s on paper, when Ken returned sporting his brand-new iPod.

“Dad, you should consider buying me a note-book computer for my school work. Besides, it is useful

for you too. Instead of solving simultaneous equations on paper, just enter those equations as matrices in Excel and you could obtain the solution with a few keystrokes using the built-in matrix functions” said Ken.
Alex glares at his son.
Would you join in the hunt?
Airplanes and copters circled in sky. Are they in the hunt too?
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There are 2 small time-pieces in the cache. Take one if you like and leave the other for the next person.
It is rated 2 in difficulty as you have to work out the actual Co-Ordinate.

You can check your solution for this puzzle on this link: CHECK ANSWER

Additional Hints (Decrypt)

Arne fbzrguvat gung vf znexrq "N3/52"

Decryption Key

A|B|C|D|E|F|G|H|I|J|K|L|M
-------------------------
N|O|P|Q|R|S|T|U|V|W|X|Y|Z

(letter above equals below, and vice versa)