The Number

51013

Fifty-One Thousand and Thirteen

In Base 30 Trigesimal Is

1qkd30

The numbers with a 30 subscript use Base 30 Trigesimal notation.

For more familiar numbers: See Fifty-One Thousand and Thirteen in Base 10 Decimal

Nearby Numbers

Positive, nonzero integers within three units

51010
1qka30
Fifty-One Thousand and Ten in Base 30 Trigesimal
51011
1qkb30
Fifty-One Thousand and Eleven in Base 30 Trigesimal
51012
1qkc30
Fifty-One Thousand and Twelve in Base 30 Trigesimal
51014
1qke30
Fifty-One Thousand and Fourteen in Base 30 Trigesimal
51015
1qkf30
Fifty-One Thousand and Fifteen in Base 30 Trigesimal
51016
1qkg30
Fifty-One Thousand and Sixteen in Base 30 Trigesimal

Scientific Notation

Scientific notation expresses a quantity as the product of its significand with 10 raised to an integer exponent.

5.1013e4

Reciprocal

A number multiplied with its reciprocal is one.

0.000fqae7eba8ko30

The reciprocal of 51013 in Base 30 Trigesimal.

Palindrome?

A numerical palindrome has the same value when all of its digits are reversed.

The number 1qkd30 is not a palindrome.

Not A Prime Number

A prime number is a positive integer that is divisible only by itself and one.

Fifty-one thousand and thirteen is a composite number with 4 total factors (including 1 and itself).   See primes in Base 30 Trigesimal

A Composite

Composites have more than just these two factors.

Fifty-one thousand and thirteen is a composite number with 4 total factors (including 1 and itself).

Prime Factors

The prime factors of a positive integer are the integers that divide it exactly and are also prime.

The number fifty-one thousand and thirteen has the following 2 prime factors:

139
4j30
One Hundred and Thirty-Nine in Base 30 Trigesimal
367
c730
Three Hundred and Sixty-Seven in Base 30 Trigesimal

Prime Factorization

The prime factorization of a positive integer is the unique list of prime factors together with their multiplicities

4j301 · c7301 = 1qkd30

Base Conversions

The number fifty-one thousand and thirteen in 35 different bases