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1 inscribed polygon
force polygon — многоугольник сил, силовой многоугольник
English-Russian big polytechnic dictionary > inscribed polygon
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2 inscribed polygon
Англо-русский словарь технических терминов > inscribed polygon
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3 inscribed polygon
Техника: вписанный многоугольник -
4 inscribed polygon
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5 inscribed polygon
English-Russian dictionary of machine parts > inscribed polygon
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6 polygon
1. многоугольник2. полигонpolygon of forces — многоугольник сил, силовой многоугольник
force polygon — многоугольник сил, силовой многоугольник
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7 polygon
многоугольник, матем. тж. полигонto draw force polygon — мех. строить силовой многоугольник -
8 polygon
n мат. многоугольник; полигон -
9 inscribed
вписал; вписанныйThe English-Russian dictionary general scientific > inscribed
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10 inscribed
1. вписывал; надписанный2. вписанный -
11 closed vortex polygon
English-Russian big polytechnic dictionary > closed vortex polygon
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12 force polygon
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13 funicular polygon
English-Russian big polytechnic dictionary > funicular polygon
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14 load polygon
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15 regular polygon
English-Russian big polytechnic dictionary > regular polygon
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16 string polygon
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17 short radius of a regular polygon
The English-Russian dictionary general scientific > short radius of a regular polygon
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18 вписанный многоугольник
Англо-русский словарь технических терминов > вписанный многоугольник
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19 вписанный многоугольник
Большой англо-русский и русско-английский словарь > вписанный многоугольник
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20 radius
- associated radius of convergence - discharge radius of excavator - effective earth's radius - radius of a circumscribed circle - radius of a geodesic curvature - radius of a geodesic torsion - radius of a principal curvature - radius of a total curvature - radius of a turning circle - short radius of a regular polygon
См. также в других словарях:
Polygon — For other uses, see Polygon (disambiguation). Some polygons of different kinds In geometry a polygon ( … Wikipedia
Inscribed figure — In geometry, an inscribed planar shape or solid is one that is enclosed by and fits snugly inside another geometric shape or solid. Specifically, there must be no object similar to the inscribed object but larger and also enclosed by the outer… … Wikipedia
Inscribed — Inscribe In*scribe , v. t. [imp. & p. p. {Inscribed}; p. pr. & vb. n. {Inscribing}.] [L. inscribere. See 1st {In }, and {Scribe}.] 1. To write or engrave; to mark down as something to be read; to imprint. [1913 Webster] Inscribe a verse on this… … The Collaborative International Dictionary of English
Midpoint polygon — In geometry, the midpoint polygon of a polygon P is the polygon whose vertices are the midpoints of the edges of P.[1][2] It is sometimes called the Kasner polygon after Edward Kasner, who termed it the inscribed polygon for brevity … Wikipedia
in-polygon — ˈin ˌpolygon Math. [Cf. in circle.] An inscribed polygon … Useful english dictionary
Star polygon — Set of regular star polygons {5/2} {7/2} … Wikipedia
Regular polygon — A regular polygon is a polygon which is equiangular (all angles are congruent) and equilateral (all sides have the same length). Regular polygons may be convex or star.General propertiesThese properties apply to both convex and star regular… … Wikipedia
Dual polygon — In geometry, polygons are associated into pairs called duals, where the vertices of one correspond to the edges of the other. Contents 1 Properties 2 Kinds of duality 2.1 Rectification … Wikipedia
Midpoint-stretching polygon — In geometry, the midpoint stretching polygon of a cyclic polygon P is the polygon whose vertices are the midpoints of the circular arcs between the vertices of P.[1] It is also called the shadow of P. See also Maximal evenness Midpoint polygon… … Wikipedia
Area of a disk — Part of a series of articles on the mathematical constant π … Wikipedia
Dividing a circle into areas — In geometry, the problem of dividing a circle into areas by means of an inscribed polygon with n sides, in such a way as to maximise the number of areas created by the edges and diagonals, has a solution by an inductive method. Contents 1 Lemma 2 … Wikipedia