Maksud "parallelopiped" dalam kamus Corsica

SEBUTAN PARALLELOPIPED DALAM CORSICA

parallelopiped  [ˌpærəˌleləˈpaɪped]

APAKAH MAKSUD PARALLELOPIPED dalam CORSICA?

Parallelepiped

Parallelepiped

Dalam geometri, parallelepiped adalah angka tiga dimensi yang dibentuk oleh enam paralelogram. Dengan analogi, ia berkaitan dengan satu rentasogram sama seperti kiub yang berkaitan dengan segi empat atau sebagai kuboid ke segi empat tepat. Dalam geometri Euclidean, definisinya merangkumi semua empat konsep. Dalam konteks geometri afin, di mana sudut tidak dibezakan, takrifnya hanya mengakui parallelograms dan parallelepipeds. Tiga definisi bersamaan parallelepiped adalah ▪ sebuah polyhedron dengan enam wajah, masing-masing adalah suatu jajaran paralelogram, ▪ sebuah hexahedron dengan tiga pasang muka sejajar, dan ▪ suatu prisma yang mana asasnya adalah suatu jajaran paralelogram. Kuboid segi empat tepat, kiub, dan rhombohedron adalah semua kes-kes khusus parallelepiped. "Parallelepiped" kini biasanya diucapkan / ˌpærəlɛlɨpɪpɛd /, / ˌpærəlɛlɨpaɪpɛd /, atau / -pɨd /; secara tradisinya adalah / ˌpærəlɛlɛpɨpɛd / PARR-ə-lel-EP-i-ped sejajar dengan etimologinya dalam bahasa Yunani παραλληλ-επίπεδον, sebuah badan "mempunyai pesawat selari". Parallelepiped adalah subclass dari prismatoids.

In geometry, a parallelepiped is a three-dimensional figure formed by six parallelograms. By analogy, it relates to a parallelogram just as a cube relates to a square or as a cuboid to a rectangle. In Euclidean geometry, its definition encompasses all four concepts. In this context of affine geometry, in which angles are not differentiated, its definition admits only parallelograms and parallelepipeds. Three equivalent definitions of parallelepiped are ▪ a polyhedron with six faces, each of which is a parallelogram, ▪ a hexahedron with three pairs of parallel faces, and ▪ a prism of which the base is a parallelogram. The rectangular cuboid, cube, and the rhombohedron are all specific cases of parallelepiped. "Parallelepiped" is now usually pronounced /ˌpærəlɛlɨˈpɪpɛd/, /ˌpærəlɛlɨˈpaɪpɛd/, or /-pɨd/; traditionally it was /ˌpærəlɛlˈɛpɨpɛd/ PARR-ə-lel-EP-i-ped in accordance with its etymology in Greek παραλληλ-επίπεδον, a body "having parallel planes". Parallelepipeds are a subclass of the prismatoids.

TERJEMAHAN PARALLELOPIPED

Cari terjemahan parallelopiped kepada 25 bahasa dengan penterjemah Corsica pelbagai bahasa kami.

Terjemahan parallelopiped dari Corsica ke bahasa lain yang dibentangkan dalam bahagian ini telah diperolehi menerusi terjemahan statistik automatik; di mana unit terjemahan penting adalah perkataan «parallelopiped» dalam Corsica.

• Penterjemah Corsica - Cina: 平行六面体
• Penterjemah Corsica - Czech: paralelepípedo
• Corsica: parallelopiped
• Penterjemah Corsica - Hindi: parallelopiped
• Penterjemah Corsica - Amhara: parallelopiped
• Penterjemah Corsica - Rusia: параллелепипед
• Penterjemah Corsica - Punjabi: paralelepípedo
• Penterjemah Corsica - Basque: parallelopiped
• Penterjemah Corsica - Frisia: parallélépipède
• Penterjemah Corsica - Melayu: Parallelopiped
• Penterjemah Corsica - Chichewa: quader
• Penterjemah Corsica - Jepun: 直方体
• Penterjemah Corsica - Kreol Haiti: 평행 육면체
• Penterjemah Corsica - Jerman: Parallelopiped
• Penterjemah Corsica - Vietnam: parallelopiped
• Penterjemah Corsica - Tagalog: இணைகரத் திண்மம்
• Penterjemah Corsica - Marathi: Parallelopiped
• Penterjemah Corsica - Turki: parallelopiped
• Penterjemah Corsica - Itali: parallelepipedo
• Penterjemah Corsica - Poland: parallelopiped
• Penterjemah Corsica - Ukraine: паралелепіпед
• Penterjemah Corsica - Romania: parallelopiped
• Penterjemah Corsica - Cina: parallelopiped
• Penterjemah Corsica - Afrikaans: parallelopiped
• Penterjemah Corsica - Swahili: parallellepiped
• Penterjemah Corsica - Parsi: parallellepipe

CORSICA BUKU YANG BERKAIT DENGAN «PARALLELOPIPED»

Ketahui penggunaan parallelopiped dalam pilihan bibliografi berikut. Buku yang berkait dengan parallelopiped dan ekstrak ringkas dari yang sama untuk menyediakan konteks penggunaannya dalam kesusasteraan Corsica.

Elements of geometry

Now, if a third parallelopiped be supposed, which, with the same inferior base ABCD, has for its superior base NOPQ, this third parallelopiped will be equivalent to the parallelopiped AG (399) ; since, the inferior base being the same, the ...

Adrien Marie Legendre, 1825

The Encyclopaedia britannica: or, Dictionary of arts, ...

Now, if we suppose a third paral- lelopiped, which, with the same lower base ABCD, has for its upper base NOPQ, this third parallelopiped will be equivalent to the parallelopiped AG (4) ; for the same reason the third parallelopiped will be ...

Thomas Stewart Traill, 1856

A Course of Mathematics: Principally Designed for Students ...

For the same reason, the third parallelopiped will be equivalent to the parallelopiped AL ; therefore the two parallelopipeds AG, AL, which have the same base and the same altitude, are equivalent to one another. PBOP. CXI. — TIIEOBEM.

Jonathan Cape, 1857

The Encyclopaedia Britannica, Or Dictionary of Arts, ...

Now, if we suppose a third paral- lelopiped, which, with the same lower base ABCD, has for its upper base NOPQ, this third parallelopiped will be equivalent to the parallelopiped AG (4) ; for the same reason the third parallelopiped will be ...

‎1856

Library of useful knowledge: Mathematis ...

Then, the parallelopipeds will have a common part A D, which is likewise a rectangular parallelopiped, having the same altitude A L with them, and the two adjoining edges A G, A H common to it with AB, A C respectively. Let the base A K of ...

Society for the Diffusion of Useful Knowledge (Great Britain), 1847

The Principles and Practice of Arithmetic: Comprising the ...

Let ABFM represent a rectangular parallelopiped, whereof the length AB = 5, the breadth AC = 4, and the thickness AD = 3 lineal units, the denominations of the dimensions being the same in each, whether inches, feet, yards, &c. : JJ jv take ...

John Hind, 1840

Mathematics

Then, the parallelopipeds will have a common part A D, which is likewise a rectangular parallelopiped, having the same altitude A L with them, and the two adjoining edges AG, AH common to it with AB, AC respectively. Let the base A K of this ...

‎1830

Geometry, plane, solid, and spherical. To which is added, in ...

Then, the parallelopipeds will have a common part A D, which is likewise a rectangular parallelopiped, having the same altitude A L with them, and the two adjoining edges AG, AH common to it with AB, A C respectively. Let the base A K of ...

Pierce Morton, 1830

Geometry, plane, solid, and spherical, in six books: To ...

Then, the parallelopipeds will have a common part A D, which is likewise a rectangular parallelopiped, having the same altitude A L with them, and the two adjoining edges AG, AH common to it with AB, A C respectively. Let the base A K of ...

Pierce Morton, 1835

History of Rome

Then, the parallelopipeds will have a common part AD, which is likewise a rectangular parallelopiped, having the same altitude A L with them, and the two adjoining edges AG, AH common to it with AB, A C respectively. Let the base A K of this ...

Barthold Georg Niebuhr, Society for the Diffusion of Useful Knowledge (Great Britain), 1833