60000 (number)

Number
number = 60000
range = 10000 - 100000
cardinal = 60000
ordinal = th
ordinal text = sixty thousandth
factorization = $2^5\; cdot\; 3\; cdot\; 5^4$
bin = 1110101001100000
oct = 165140
hex = EA60

60,000 (sixty thousand) is the number that comes after 59,999 and before 60,001.

elected numbers

* 60000 - round number
* 60049 - Leyland number
* 62210 - Markov number
* 62745 - Carmichael number
* 63020 - amicable number with 76084
* 63360 - inches in a mile
* 63750 - pentagonal pyramidal number
* 63973 - Carmichael number
* 64009 - sum of the cubes of the first 22 positive integers
* 65023 - Carol number
* 65279 - Unicode code point for byte order mark
* 65534 - Unicode code point guaranteed not to be a character
* 65535 - largest value for an unsigned 16-bit integer on a computer.
* 65536 - $2^\{16\}$, also 2↑↑4 using Knuth's up-arrow notation, smallest integer with exactly 17 divisors.
* 65537 - Fermat prime
* 65539 - the 6544th prime number, and both 6544 and 65539 have digital root of 1; a regular prime; a larger member of a twin prime pair; a smaller member of a cousin prime pair; a happy prime; a weak prime; a middle member of a prime triplet, (65537, 65539, 65543); a middle member of a 3-term primes in arithmetic progression, (65521, 65539, 65557).
* 65792 - Leyland number
* 65880 - chiliagonal number
* 66012 - tribonacci number
* 66047 - Kynea number
* 66198 - Giuga number
* 67607 - largest of nine remaining Seventeen or Bust numbers in the Sierpinski problem
* 67626 - pentagonal pyramidal number
* 68000 - processor used in Apple Macintosh computers before PowerPC (also 68K processor family)
* 68020 - processor used in Apple Macintosh computers before PowerPC
* 68030 - processor used in Apple Macintosh computers before PowerPC
* 68040 - processor used in Apple Macintosh computers before PowerPC
* 68881 - math coprocessor used in with 68020 and 68030
* 68882 - math coprocessor used in with 68020 and 68030
* 69105 - Infocom in-joke
* 69632 - Leyland number
* 69696 - square of 264; only known palindromic square that can be expressed as the sum of a pair of twin primes: 69696 = 34847 + 34849.