5125

5125 is a natural number that follows 5124 and precedes 5126. It is an odd composite integer, often cited in elementary number theory as an example of a number with a straightforward factorization.

Its prime factorization is 5125 = 5^3 × 41. Because of this, 5125 has eight divisors: 1, 5, 25, 125, 41, 205, 1025, and 5125. The number is divisible by 5, 25, 125, and 41, since it equals 125 × 41.

In standard representations, 5125 is written in decimal as 5125; in binary it is 1010000000101; in hexadecimal it is 0x1405. The digit sum is 13; modulo 9 it is congruent to 4, and modulo 10 it ends in 5, reflecting its divisibility by 5.

There is no widely recognized special significance attached to 5125 in number theory beyond its factorization and divisor count. It can appear as a year in fiction or as an identifier in various systems, but it does not correspond to a notable constant or prominent sequence.