dodecagon वाक्य
उदाहरण वाक्य
मोबाइल
- Above this base floor is a floating crystalline form with 12 sided polygon ( dodecagon ) floor plan whose external walls taper outward as they rise and which houses the principal public floor of the library.
- Some but not all equilateral dodecagons may be tiled by a combination of unit squares and equilateral triangles; the rest may be tiled by these two shapes together with rhombi with 30 and 150 degree angles.
- Above this base floor is a " floating " crystalline form with 12 sided polygon ( dodecagon ) floor plan whose external walls taper outward as they rise and which houses the principal public floor of the library.
- :Have you read our dodecagon and hexagon articles ? they would seem to answer your question ( for regular versions ) . 213.48.15.234 07 : 15, 21 June 2007 ( UTC)
- The plan for Prior Park was to construct five buildings along three sides of a dodecagon matching the sweep of the head of the valley, with the main building being flanked by elongated wings based on designs by Andrea Palladio.
- How do I calculate the area of a dodecagon and the area of the hexagon if I only know the length of one side, let's say 7cm ? Invisiblebug590 06 : 32, 21 June 2007 ( UTC)
- A number of works by Dower in the 1990s including " Dodecagon : Eliminations " use the Fibonacci sequence ( 1, 1, 2, 3, 5, 8 . . . ) as their underlying system.
- Clearly, G 1 is isomorphic to C12, the group of proper rotations of a regular dodecagon . \ zeta = 8 + j6 is a group generator corresponding to a counter-clockwise rotation of 2? / 12 = 30?
- The icositetragon appeared in Archimedes'polygon approximation of pi, along with the hexagon ( 6-gon ), dodecagon ( 12-gon ), tetracontaoctagon ( 48-gon ), and enneacontahexagon ( 96-gon ).
- The project, which was launched over the course of March 2015, is being developed purposely through a range of thirteenth sub-projects represented graphically by a logo, "'a ring-shape dodecagon " '.
- The tetracontaoctagon appeared in Archimedes'polygon approximation of pi, along with the hexagon ( 6-gon ), dodecagon ( 12-gon ), icositetragon ( 24-gon ), and enneacontahexagon ( 96-gon ).
- The enneacontahexagon appeared in Archimedes'polygon approximation of pi, along with the hexagon ( 6-gon ), dodecagon ( 12-gon ), icositetragon ( 24-gon ), and tetracontaoctagon ( 48-gon ).
- In 3-dimensions it will be a zig-zag skew dodecagon and can be seen in the vertices and side edges of a hexagonal antiprism with the same D 5d, [ 2 +, 10 ] symmetry, order 20.
- The Nauru graph can also be constructed as the generalized Petersen graph " G " ( 12, 5 ) which is formed by the vertices of a dodecagon connected to the vertices of a twelve-point star in which each point of the star is connected to the points five steps away from it.
- Nine ideal centrally-planned geometrical shapes are recommended for churches; besides the circle he lists the square, the hexagon, octagon, decagon and dodecagon, all derived from the circle, and, derived from the square, rectangles that exhibit the square and a half, square and a third and double square, all of which have enharmonic parallels in music.
- About Davis'paintings of the late 1960s in an essay accompanying the Ronald Davis retrospective exhibition " Forty Years of Abstraction, " at the Butler Institute of American Art in 2002, the abstract painter Ronnie Landfield wrote : " the Dodecagons from 1968 69 remain among the most visually stunning, audacious and intellectually interesting bodies of work made by an abstract painter in the last half of the twentieth century ."
- :" " Multiply one side of a hexagon by the radius ( of its circumcircle ), then multiply this by three, to yield the area of a dodecagon; if we cut a hexagon into a dodecagon, multiply its side by its radius, then again multiply by six, we get the area of a 24-gon; the finer we cut, the smaller the loss with respect to the area of circle, thus with further cut after cut, the area of the resulting polygon will coincide and become one with the circle; there will be no loss " ".
- :" " Multiply one side of a hexagon by the radius ( of its circumcircle ), then multiply this by three, to yield the area of a dodecagon; if we cut a hexagon into a dodecagon, multiply its side by its radius, then again multiply by six, we get the area of a 24-gon; the finer we cut, the smaller the loss with respect to the area of circle, thus with further cut after cut, the area of the resulting polygon will coincide and become one with the circle; there will be no loss " ".
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