جمله انگلیسی با "vertices" + تلفظ جملات

(1) Others share the same vertices and edges as other polyhedron.

(2) A polyhedron that has positive volume has vertices that are not all coplanar

(3) A polyhedron that has positive volume has vertices that are not all coplanar.

(4) In case the gluing is complete the ideal vertices become cusps in the manifold

(5) In case the gluing is complete the ideal vertices become cusps in the manifold.

(6) In an equilateral triangle with vertices A, B and C, the distance from A to B is the same distance as from B to C, or from C to A.

(7) In geometry, a triangle's Fermat point is a point defined such that its total distance from the three triangle vertices is the minimum possible.

(8) this has 12 vertices and 30 edges

(9) it has eight vertices, 12 edges, six faces.

(10) and vertices minus edges plus faces still equals two.

جمله با "vertices"

(11) and if you look at the difference vertices minus edges plus faces

(12) It has 32 triangular faces 24 edges and 8 vertices.

(13) All vertices are connected by edges except opposite pairs.

(14) A hexagon is a polygon with 6 sides and 6 corners LRB vertices RRB.

(15) But each side is counted times since it has that many vertices we need to divide with this number.

(16) The number of vertices LRB points RRB of a hypercube is 2n LRB a cube has 23 vertices for instance RRB.

(17) A regular nsimplex may be made from a regular LRB n 1 RRB simplex by connecting a new vertex to all the other vertices.

(18) This identity can be proved by combinatorial arguments each of the vertices defines a vertex in a dimensional boundary.

(19) Often the hypercube whose corners LRB or vertices RRB are the 2n points in Rn with coordinates equal to 0 or 1 is called the unit hypercube.

(20) For example the boundary of a 4cube LRB n 4 RRB contains 8 cubes LRB 3cubes RRB 24 squares LRB 2cubes RRB 32 lines LRB 1cubes RRB and 16 vertices LRB 0cubes RRB.

مثال برای "vertices"

(21) This can be seen by orienting the nhypercube so that two opposite vertices lie vertically corresponding to the LRB n1 RRB simplex itself and the null polytope respectively.

(22) Euler s formula was about the number of edges vertices and faces of a convex polyhedron was studied and generalized by Cauchy and LHuillier and is at the origin of topology.

(23) For example extending a square via its 4 vertices adds one extra line LRB edge RRB per vertex and also adds the final second square to form a cube giving 12 lines in total.

(24) this has 12 vertices and 30 edges

(25) it has eight vertices, 12 edges, six faces.

(26) and vertices minus edges plus faces still equals two.

(27) and if you look at the difference vertices minus edges plus faces

(28) These numbers can be visualized as the vertices on a regular n-gon, as shown in blue at the right for n = 6.

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