270 (two hundred [and] seventy) is the natural number following 269 and preceding 271.
| Ordinal | Two hundred [and] seventieth |
| Cardinal | Two hundred [and] seventy |
| Factorization | ![]() |
| Roman numeral | CCLXX |
| Binary | 100001110 |
| Hexadecimal | 10E |
In mathematics
- 270 is a harmonic divisor number
- 270 is the fourth number that is divisible by its average integer divisor (sequence A007340 in OEIS)
- 270 is a practical number, by the second definition
- The sum of the coprime counts for the first 29 integers is 270
- 270 is a sparsely totient number, the largest integer with 72 as its totient
- Given 6 elements, there are 270 square permutations A003483
- 10! has 270 divisors
- 270 is a Harshad number in base 10
In other fields
- The year 270 BC
- The year 270 AD
- The caliber of the .270 Winchester rifle
- The number of U.S. Electoral College votes needed to be President of the United States
- The average amount of days in human pregnancy
- A pseudonym for Konami musician Naoki Maeda
- One of a number of secondary Interstate highways connecting to Interstate 70: Interstate 270
271-279
- Two hundred [and] seventy-one prime, twin prime with 269, cuban prime, centered hexagonal number
- Two hundred [and] seventy-two 272 = 24·17, sum of four consecutive primes (61 + 67 + 71 + 73), Euler number, primitive semiperfect number, pronic number
- Two hundred [and] seventy-three has its own article.
- Two hundred [and] seventy-four = 2·137, tribonacci number, Smith number, nontotient, noncototient, centered triangular number
- Two hundred [and] seventy-five 275 = 52·11
- Two hundred [and] seventy-six 276 = 22·3·23, triangular number, hexagonal number, centered pentagonal number, untouchable number, the lowest number whose aliquot sequence has not been fully determined (as of 2006)
- Two hundred [and] seventy-seven Perrin number, self number
- Two hundred [and] seventy-eight 278 = 2·139, nontotient
- Two hundred [and] seventy-nine 279 = 32·31 Every positive integer is the sum of at most 279 eighth powers. See Waring's problem
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