There is a planet which is X kilo-squiggles in diameter. The planet is an exact sphere, apart from the little alien in a car right smack on the planet's NORTH POLE. The planet has a north and a south and a east and a west all in the same place as Earth. The alien, called Barf, wants to take a little ride around the planet, so he takes his car and rides south for Y kilo-squiggles, checking his compass every milli-squiggle and re-calculates his direction, then goes Z kilo-squiggles east, again checking his compass every milli-squiggle. Finally, he goes north Y kilo-squiggles again, and lands back in the north pole.
Question Level 1: What is the circumference of the planet, given that pi is equal to 3.14159265358979323846264338327950288419716939937510582097494459230781640628620899862803482534211706798214808651328230664?
Question Level 2: If his car can go A squiggles an hour, and there are B hours a day, how many days does it take to finish his journey?
Question level 3: Is this question even possible? (Hint: draw a map. )
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