The Number

13

Thirteen

In Base 25 Pentavigesimal Is

d25

The numbers with a 25 subscript use Base 25 Pentavigesimal notation.

For more familiar numbers: See Thirteen in Base 10 Decimal

Nearby Numbers

Positive, nonzero integers within three units

10
a25
Ten in Base 25 Pentavigesimal
11
b25
Eleven in Base 25 Pentavigesimal
12
c25
Twelve in Base 25 Pentavigesimal
14
e25
Fourteen in Base 25 Pentavigesimal
15
f25
Fifteen in Base 25 Pentavigesimal
16
g25
Sixteen in Base 25 Pentavigesimal

Scientific Notation

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

1.3e1

Reciprocal

A number multiplied with its reciprocal is one.

0.1n1n1n1n1n1n25

The reciprocal of 13 in Base 25 Pentavigesimal.

Palindrome?

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

The number d25 is a palindrome.

A Prime Number

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

Thirteen is the 6th prime number.   See primes in Base 25 Pentavigesimal

Not A Composite

Composites have more than just these two factors.

Thirteen is not a composite number because it has exactly two factors: One and Thirteen

Prime Factors

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

The number thirteen has the following 1 prime factor:

13
d25
Thirteen in Base 25 Pentavigesimal

Prime Factorization

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

d251 = d25

Base Conversions

The number thirteen in 35 different bases