polygonally speaking, what comes next in this series?
141322
3: Triangle (Common) or Trigon (Greek)\n4: Square (Common) or Tetragon (Greek)\n5: Pentagon\n6: Hexagon\n7: Heptagon\n8: Octagon\n9: Nonagon (Common) or Enneagon (Greek)\n10: Decagon\n11: Undecagon (Common) or Hendecagon (Greek)\n12: Dodecagon\n13: Triskaidekagon\n\n<<There do not exist greek Prefixes for 14-19>>\n\n20: Icosagon\n21: Icosakaihenagon\n\nUsually people don't use these for numbers above 12, except for 20.
917271
click here:http://en.wikipedia.org/wiki/Polygon
786633
u wanna know wat comes next...well i actually dont know but i will go wit X or maybe N wat do u tink?????
715239
Triangle, quadrilateral, pentagon, hexagon, heptagon, octagon, nonagon, decagon
978615
a polygon with 5 sides is a pentagon.\n\nthis has two right angles so it would look like the picture of a basic drawing of a house.   see the pic of the house attached.\n\nhttp://www.thestationerystudio.com/index.cfm/fuseaction/catalog.viewProduct/productId/5214
1128311
Differential geometry/manifolds, Optimization word problems in 3D, topology proofs.
1043703
The ... implies an endless continuation of the series.  So the answer is \n\nINFINITY.
225736
To find out what this next line is supposed to say!
889348
As the previous poster said, you don't have enough information.  If you have n-sided polyhedra, are the sides numbered 1 to n?  Is the expected value in reference to a throw of the dice?  If so, are we talking about two dice?\n\nFor two dice with the sides numbered 1 to n, the answer is n + 1.
306191
a) cube...final answer
924782
I think it may be C++,  and graphic softwares 3Ds Max, Maya and Motionbuilder (all from Autodesk)
514188
(1) Straight-sided shapes are called polygons \n\n(2) Others are classified according to the number of sides they have.\na) triangles ( three sides) \nb) quadrilaterals ( four sides) \nc) pentagons (five sides)\nd) hexagons (six sides),\ne) octagons (eight sides)
411393
Yes 10, think of vertices like the corners.
319863
It has to do woth the number of vertices of hexagons written inside other hexagons.  Go to \n\nhttp://mathworld.wolfram.com/HexagonalNumber.html\n\nfor more details.
496353
Fractals\n\nTake the serpenti carpet, for example. This tesselation is derived first from a square the square has its middle section taken out creating 8 new, smaller squares. This process is repeated to infinity. It is a tesselation because it is a repeated pattern. The math aspect is this:\n\nEach time we take out the middle ninth, thus leaving 8/9 of what we started with. If we continue the process infinitely, the area will be 1 square unit * (8/9)^infinity, or 0. However, the shape still exists in a 2-D plane. This explanation only scratches the surface. If you're interested, check out wikipedia, mathworld, or simply google tesselation, serpenti carpet, cantor dust, tesselation, and even the Koch Curve. If your REALLY interested you might want to check out "To Infinity and Beyond: A cultural HIstory of the infinite." You can find it on amazon, and it will give the readers digest, don't need to be a math major version of everything about tesselations.
569786
Each polygon has a different formula. Check out the source for more.
63969
A hexagon has 6 sides.