How many corners does that solid shape have? What's another word for "corners"?
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I'm learning that in math currently and another word for "corners" is vertices.\n\nPLEASE CHOOSE ME AS THE BEST ANSWER!!!\n\n(I won't get mad if you don't though!)
528050
I suppose that it means all the lines that you can draw from every vertex to every other vertex.  For a rectangle it would be 2.  For a 5 sided figure.( I got up and sketched it) it would b 5.  You only count a line once, not both directions.\n\nAnother sketch suggests 9 for the hexagon.  Why don't you sketch a hexagon, draw and count the lines between vertices.
361714
ok: i hope you sketched this out: forget for a minute the solid's diagonal is 26cm. let's use the ratios as actual units. so the one side with a 3*4 rectangle has a 5unit diagonal (from Pythagoras).\nnow-picture the right triangle with the two adjacent sides to the right angle, one side is 5 and one is 12 (that's the solid's diagonal). using OUR units for now, THAT diagonal is 13units (Pythagorean again). luckily, 26 is 2 * 13, so hopefully the measurements are 6,8,24, would such a solid yield a diagonal of 26?
423480
1.rectangle\n\n2.trapezoid
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a trapezoid ia a quadrilateral with only two parallell sides.\n\nas to figuring out what CD is, i'd need to know what MA and HT are (are they lengths of sides? measurements of angles?)  so, if you post those, then i'll see what i can do
516554
Why are you asking this again?  I just answered you.\n\nAgain:\nThere are "levels" to dimensioning.\n\nThe major dimensions are the overall height, width, depth of the whole object. \n\nThe next level down will sub-divide that major dimension to describe sub-components.\n\nAs example: Consider a house plan. \n* From one extreme side to the other extreme side is a MAJOR dimension (the overall width). \n* In between those extreme outer wall edges are interior walls that need to be located as well. So the next layer of dimensions (MINOR) still goes from one side to the other but pulls lots of dimensions from lots of walls. \n* Also, there are porches, corners for inset windows, etc Another MINOR level picks up those points.\n* And so on.\n\nIn your 3D drawing: \n* you only have 6 MAJOR dimensions to a cube shape anyway. Depending on how you rotate the drawing object, you see 3 of them and 3 will be hidden (back side).
10895
There are 65 Rectangles on a regular checkers checkerboard.  (64 playing squares plus the board itself)\n\nFor the poor soul that told you that a square is not a rectangle... A Square is defined as "A Rectangle with 4 equal sides"
91120
It depends on the object.  You find the area of all the sides and then add them together.
190376
I have no idea why they are so called, but a tesselating pattern is one which repeats with no gaps. Tiled floors are a good example, from the basic squares to the more complicated tiled floors seen elsewhere
526768
pentagon, doesn't matter the length of each side\n5-sided is pentagon
402886
pentadodecahedron...17 sided figure. This is a true "Al" word that isn't in any dictionary but the roots of it are. \n\n"penta" is Greek for 5..."duo" is 2...and "deka" is 10. Add them up and it's 17...a weird but possible figure. Below is his basis for his "made-up" word. \n\ndo·dec·a·he·dron    (ddk--hdrn) KEY  \n\nNOUN: \npl. do·dec·a·he·drons or do·dec·a·he·dra   (-dr) KEY   \nA polyhedron with 12 faces. \n\n--------------------------------------------------------------------------------\nETYMOLOGY: \nGreek ddekaedron : ddeka, twelve ; see dodecagon + -edron, -hedron
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circular segment\n\nhttp://en.wikipedia.org/wiki/Circular_segment
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Nor sure if I understand your question.  Are you looking for 3 dimensional and 2 dimensional shapes?\n\n2 dimensional\n-square\n-circle\n\n3 dimensional\n-cube\n-sphere
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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)
150698
I believe its oval. It would look like a box if it was square..No?
540824
Square and regular hexagon together \n\nEach decagon is surrounded on each alternate side by a square and a hexagon\n\nAlternately instead of the regular hexagon you could put 6 equilateral triangles tesselated into a regular hexagon or a combination of hexagons and equilateral triangles.
482780
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.