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April 18, 2014

April 18, 2014

Posted by **sahar** on Sunday, February 5, 2012 at 8:01am.

- math -
**drwls**, Sunday, February 5, 2012 at 8:26amYou need to provide more than one linear dimension for the room. Is the room square or rectangular? Is the 6.25 m number supposed to be SQUARE meters? If so, you should so designate.

- maths -
**sahar**, Sunday, February 5, 2012 at 8:30amIts rectangular room of 6.25m by 4.85m

- maths -
**drwls**, Sunday, February 5, 2012 at 9:21amThe distance between opposite sides of the hexagons will be 20sqrt3 = 34.64 cm.

If hexagon edges are parallel to the long wall, you need 4.85/0.3464 = 14 tiles along the short wall. Along the long wall, adjacent pairs take up 0.60 m, so you need 6.25/0.60 = 10.42 pairs or 21 staggered rows. Ten of those rows will require half-hexagons at the ends, but you can use both halves of a cut one.

I claim the answer is 21x14 = 294 tiles. See what you get.

If you just divided the area of the room by the area of each tile, you would get 292, but that would assume no pieces wasted. I would order 300 times to be safe.

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