There is a room measuring 12x12x30ft. A spider is sitting in the middle of one of the 12x12 walls 1 foot from the floor. A fly is sitting on the opposite wall, one foot from the ceiling. What is the shortest distance the spider can take to get to the fly.
It doesn't matter what system is used, because it's focused on the surface area of the prism. It's only worrying about numbers, not conversions.
Wait what the hell... the shortest route for the spider is to go in a straight line along the surface of the walls. He can go either 1 foot down, 30 feet forward, and 11 feet up or he can go 11 feet up, 30 feet forward, and 1 foot down. Either way it always ends up as 42. or the fly could fly in a diagonal line to the spider...
Technically, the shortest distance would be going diagonally and that involves 3D movement, does it not? Oh wait, I completely forgot that spiders don't defy the laws of gravity.
I believe this math problem is assuming the spider already trapped the fly with a web that s(he) created before hand so the fly can't just move away