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In mathematics, a multiplication table (sometimes, less formally, a times table) is a mathematical table used to define a multiplication operation for an algebraic system. The decimal multiplication table was traditionally taught as an essential part of elementary arithmetic around the world, as it lays the foundation for arithmetic operations ...
15 pentadeca- 400 tetracta- 16 hexadeca- 500 pentacta- 17 heptadeca- 600 hexacta- 18 octadeca- 700 heptacta- 19 nonadeca- 800 octacta- 20 icosa- 900 nonacta- 21 henicosa- 1000 kilia- 22 docosa- 2000 dilia- 23 tricosa- 3000 trilia- 24 tetracosa- 4000 tetralia- 25 pentacosa- 5000 pentalia- 26 hexacosa- 6000 hexalia- 27 heptacosa- 7000 heptalia- 28
The following table lists the first 1000 primes, with 20 columns of consecutive primes in each of the 50 rows. ... iterate until a prime is reached ... 15 p − 1 ≡ ...
20 089 296 554: C 28 H 58: n-octacosane: 29 1 590 507 121: 60 526 543 480: C 29 H 60: n-nonacosane: 30 4 111 846 763: 182 896 187 256: C 30 H 62: n-triacontane: 31 10 660 307 791: 554 188 210 352: C 31 H 64: n-hentriacontane: untriacontane 32 27 711 253 769: 1 683 557 607 211: C 32 H 66: n-dotriacontane: dicetyl 33 72 214 088 660: 5 126 819 371 ...
The trigonometric functions of angles that are multiples of 15°, 18°, or 22.5° have simple algebraic values. These values are listed in the following table for angles from 0° to 45°. [ 1 ] In the table below, the label "Undefined" represents a ratio 1 : 0. {\displaystyle 1:0.}
The tables contain the prime factorization of the natural numbers from 1 to 1000. When n is a prime number , the prime factorization is just n itself, written in bold below. The number 1 is called a unit .
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The transformations of the 15 puzzle form a groupoid (not a group, as not all moves can be composed); [12] [13] [14] this groupoid acts on configurations.. Because the combinations of the 15 puzzle can be generated by 3-cycles, it can be proved that the 15 puzzle can be represented by the alternating group. [15]