What is a descripion of a wedge?
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Wedge is a movable inclined plane; Some times two inclined plane  are joned toghther.Hence it is a simple machine,\n\nIn inclined plane, the plane is fixed and load is moved upward by effort.\n\nIn wedge load is fixed and effort and the plane are moving and hence do work.
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polyhedron (pŏl'ēhē'drən) , closed solid bounded by plane faces; each face of a polyhedron is a polygon. A cube is a polyhedron bounded by six polygons (in this case squares) meeting at right angles. Although regular polygons are possible for any number of sides, there are only five possible regular polyhedrons, having congruent faces, each a regular polygon and meeting at equal angles. The five regular polyhedrons are also known as the Platonic solids, although they were known to the Greeks before the time of Plato. They are the tetrahedron, bounded by four equilateral triangles; the hexahedron, or cube, bounded by six squares; the octahedron, bounded by eight equilateral triangles; the dodecahedron, bounded by twelve regular pentagons; and the icosahedron, bounded by twenty equilateral triangles. The 18th-century Swiss mathematician Leonhard Euler showed that for any simple polyhedron, i.e., a polyhedron containing no holes, the sum of the number of vertices V and the number of faces F is equal to the number of edges E plus 2, or V+F=E+2
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(m)\n\nno specific shape
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Does it have to be a triangle??\n\nA cylinder is what comes to mind for me.  Like a soda can sliced in three equal parts.
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So basically we're resolving all forces (no friction forces) for their horizontal components, summing them and then calling this the resultant force Fww that the wall exerts on the wedge.\n\nFirst step: resolve the forces acting on the block (of mass M) on the plane at angle theta to the horizontal\n\nF1 = normal force to the plane = Mgcos(theta)\nF2 = force in direction of (tangent to) the plane = Mgsin(theta)\n\nSecond step: resolve both forces found above into their horizontal components (i.e. normal to the wall)\n\nF1x = Mg sin(theta) cos(theta)\nF2x =Mg cos (theta) sin (theta)\n\nFww = F1x + F2x\nFww = 2Mg cos(theta) sin (theta)
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Sphere\nCylinder\nCone\nWedge
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cleavage is the splitting of a crystal along planes of atoms in the lattice \n\nthe faces are just the outer surfaces eg the faces of a diamond all have the same angles \n\nhope this helps!
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ttp://www.synec-doc.be/escrime/dico/engl.htm\n\nhttp://www.fencing101.com/glossary.php\n\nIt is "parry," by the way...
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1- line segment\n2- angle\n3 -triangle\n4 - square, rectangle, rhombus, diamond, parallelogram, or quadrilateral\n5-pentagon\n6-hexagon\n7-heptagon
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I'm too lazy to explain\ncheck out this website\nhttp://www.mreclipse.com/Special/SEprimer.html
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a trapezoid.\n   __\n  /__&#92;
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What is the shape of the lot?
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Mo*not"o*mous&#92;, a. [Mono- + Gr. ? cutting, fr. ? to cut.] (Min.) Having a distinct cleavage in a single direction only.
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One object composed of (two) joined, similar parts that are dependent upon each other: \n\na pair of pliers\na pair of pants\na pair of scissors
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This depends on what space the line is embedded in. For example, a line in three dimensions only has one side. So I'm going to assume that you are tlaking about a straight line embedded in the plane. \n\nNow, you have to precisely define what you mean by the phrase 'has two sides'. This is actually non-trivial. We say that a set A embedded in a topological space X has 2 sides if for every open set U containing A, the set U-A is disconnected and there are arbitrarily small such open sets where U-A has exactly two components.\n\nIn the case of a stright line in the plane, we might as well assume that the line, A, is the x-axis. If U is any open set containing A, then U-A={(x,y) in U-A:y>0} union {(x,y) in U-A: y<0}. Both of the sets in this union are open and non-empty, so U-A is disconnected. Furthermore, it is easy to find U so that U-A has exactly these two components. Hence, A is two sided.\n\nFun, but easy, project: Find a space where some embedded line is three sided.
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equal number of sides and equal measure of angles\n\n\nor at least thats what i remember from geometry!
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You might be thinking of a Reuleaux (or Rouleaux) triangle, but it has rounded sides, not rounded corners.