what is the name of a pyrimid that has 10 edges?
138294
It would be a pentagonal pyramid because its base would have 5 edges (10 divided by 2 = 5). Prisms and pyramids are alike because with the exception of their bases, all other faces are the same shape (triangles for pyramids, rectangles for (right) prisms.
183972
Pi (not pie, lemon pie..) with 4 million decimlas, check the link: \n\nhttp://www.zenwerx.com/pi.php
818694
Well number 10 is\n\n(Z)-3,4-dimethylhept-3-ene\n\n14,15 and 15 and 17.... Need to be drawn out.\n\nGood Luck!
638836
The 13 Archimedean solids are the convex polyhedra that have a similar arrangement of nonintersecting regular convex polygons of two or more different types arranged in the same way about each vertex with all sides the same length (Cromwell 1997, pp. 91-92). \n\nThe Archimedean solids are distinguished by having very high symmetry, thus excluding solids belonging to a dihedral group of symmetries (e.g., the two infinite families of regular prisms and antiprisms), as well as the the elongated square gyrobicupola (because that surface's symmetry-breaking twist allows vertices "near the equator" and those "in the polar regions" to be distinguished; Cromwell 1997, p. 92). The Archimedean solids are sometimes also referred to as the semiregular polyhedra. \n\nThe Archimedean solids are illustrated below in alphabetical order (left to right, then continuing to the next row).
267441
cas#94166-64-0 is 2-Chloro-6-nitropyridine. couldn't find the other one though
681069
Pentadecagon or Pentakaidecagon\nLet me give you a list:\n\nn polygon \n2 digon \n3 triangle (trigon) \n4 quadrilateral (tetragon) \n5 pentagon \n6 hexagon \n7 heptagon \n8 octagon \n9 nonagon (enneagon) \n10 decagon \n11 hendecagon (undecagon) \n12 dodecagon \n13 tridecagon (triskaidecagon) \n14 tetradecagon (tetrakaidecagon) \n15 pentadecagon (pentakaidecagon) \n16 hexadecagon (hexakaidecagon) \n17 heptadecagon (heptakaidecagon) \n18 octadecagon (octakaidecagon) \n19 enneadecagon (enneakaidecagon) \n20 icosagon \n30 triacontagon \n40 tetracontagon \n50 pentacontagon \n60 hexacontagon \n70 heptacontagon \n80 octacontagon \n90 enneacontagon \n100 hectogon \n10000 myriagon
132299
Wrong--if you count the 16 cubes on all four sides, you forget that you are counting edge pieces twice and corner pieces four times that way.  Look at it as two opposite faces, each with 16 cubes (although I though Rubik's cubes always were 3X3, but I guess there are 4X4s too).  Then you have 32 plus 8 on each of two other pieces that aren't counted yet.  The last two sides only have 4 cubes that aren't counted yet.  That gives 16*2 plus 8*2 plus 4*2 or 32+16+8=56 visible cubes.  If you want to count all cubes internal and otherwise and assumed it was a block of cubes 4X4X4 (Rubik's cubes obviously don't have cubes on the inside), then you would just have 64.  Basically there would theoretically be a block (2X2X2) in the inside that you can't see (8 cubes is 64-56).  I hope this is the answer you're looking for and didn't simply confuse you further.
491288
10^3 milligrams\n10^6 micrograms\n10^9 nanograms  \n10^12 picograms \n10^15 femtograms \n10^18 attograms \n10^21 zeptograms \n10^24 yoctograms
1128959
d six sided is called hexagon, while 7 sided is called heptagon 4rm femgeorge29@yahoo.com
515773
There are too many challenges in this molecule to come up with a synthesis in a few minutes.....1 chiral centre, 2 quartenary carbon centres next to each other, and geometrically specific double bonds.  However many syntheses have been completed.  The references below will direct you to published syntheses of analogues.  The first two are probably the most useful.\n\nTetrahedron, 1992, 8229-8238\nTetrahedron Letters, 1972, 2521-2524\nTetrahedron Letters, 1999, 6347-6351\nTetrahedron Letters, 1997, 1797-1800\nPhytochemistry, 1996, 23-28\nBioorganic and Medicinal Chemistry Letters, 1995, 275-278\nTetrahedron Letters, 1989, 1741-1744\nTetrahedron Letters, 1988, 5339-5342\n\nyou can access the journals through www.sciencedirect.com, but you may need to pay for them if your institution doesn't have access.\n\nhttp://cbr-rbc.nrc-cnrc.gc.ca/abscisicacid/\n\nAlso try the link above - gives you some more information.\n\nHope this helps.
827293
Triacontakaihenagon\n\nHere's a list of the prefixes for them (BTW they're from Greek) : \n\n1= mono\n2= di\n3= tri\n4= tetra\n5= penta\n6= hexa\n7= hepta\n8= octa\n9= ennea\n10= deca\n11= hendeca\n12= dodeca\n13= triskaideca\n14= tetrakaideca\n19= enneakaideca\n20= icosa\n21= icosikaihena\n22= icosikaidi\n23= icosikaitri\n29= icosikaiennea,\n30= triaconta\n31= triacontakaihena\n39= triacontakaiennea\n40= tetraconta\n50= pentaconta \n60= hexaconta \n70= heptaconta \n80= octaconta\n90= enneaconta\n100= hecta\n\nHope this helps~!
462477
First off...there is a lot more. Second...Sorry I didn't supply more.\n\n\nPOLYGONS\nbicentric polygon \nconcave polygon \nconstructible polygon \nconvex polygon \ncyclic polygon \ndecagon \ndodecagon \nenneagon \nequiangular polygon \nequilateral polygon \nhendecagon \nheptagon \nhexagon \nLemoine hexagon \nTucker hexagon \nicosagon \nswastika \noctagon \npentagon \ncyclic pentagon \nregular polygon \nregular decagon \nregular dodecagon \nregular hendecagon \nregular hexagon \nregular icosagon \nregular octagon \nregular pentagon \nstar figure \nstar of Lakshmi \nstar polygon \ndecagram \ndodecagram \noctagram \nheptagram \nstar of David, hexagram \nstar of Goliath, nonagram \npentagram \ntriangle \nacute triangle \nanticomplementary triangle \nequilateral triangle \nexcentral triangle, tritangent triangle \nisosceles triangle \nmedial triangle, auxiliary triangle \nobtuse triangle \nrational triangle \nright triangle \n30-60-90 triangle \nisosceles right triangle \nscalene triangle \nReuleaux triangle \nparallelogram \nequilateral parallelogram: rhombus \nLozenge \nrhomboid \nWittenbauer's parallelogram \nPenrose tile \nPenrose dart \nPenrose kite \nrectangle \nrhombus, diamond \nHarborth's tile \nsquare \ntrapezium \nisosceles trapezium \nquadrilateral \ncyclic quadrilateral, tetrachord, chordal tetragon\nBrahmagupta's trapezium \nequilic quadrilateral \nkite \nrational quadrilateral \nstrombus \ntangential quadrilateral, tangential tetragon\ntrapezoid \nisosceles trapezoid \npolydrafter \n\nCURVED\nannulus \narbelos \nbulb \ncircle \ndisc \nArchimedes' circle \nBankoff circle \ncircumcircle \nexcircle \nincircle \nnine-point circle \ncircular sector \ncircular segment \ncrescent \nlune \nReuleaux polygon \nrotor \nlens, fish bladder, vesica piscis \nReuleaux triangle \nsphere \nsalinon \nsemicircle \ntriquetra \nYin-Yang \n\nNOT COMPOSED OF CIRCULAR ARCS\nArchimedean spiral \nastroid, paracycle, cubocycloid \ndeltoid \nellipse \nsmoothed octagon \nsuper ellipse \ntomahawk \n\nMISC (too lazy to classify)\nTorus\nWhitney umbrella\nCyclide\nMonkey saddle (don't ask, it's real)
743787
infinitly as many... there are millions of figures... triangle (3 sides) square (4 sides) pentagon (5 sides)... I wonder what you call a figure with 100,000 sides... hehe
651972
A nonagon has 9 sides and 9 vertices.
362446
Sulfur with Six forms, Rohmbic, Orthorohmbic and 4 others I can not recall the names...But is it 6 for sure
135770
trianglular pyramid has 8 edges and 5 verticles
167270
I'll tell you where to find the answer - I won't do it for you...\n\nhttp://mathworld.wolfram.com/Tetrahedron6-Compound.html\n\nhttp://www-history.mcs.st-and.ac.uk/~john/geometry/Lectures/L10.html