5396

5396 is a natural number that follows 5395 and precedes 5397. It is an even integer and, like many four-digit numbers in the 5000s, is used here as a general example of arithmetic properties rather than a specific catalogued item.

Mathematically, 5396 is composite. Its prime factorization is 2^2 × 19 × 71, so its divisors include 1, 2, 4, 19, 38, 71, 76, 142, 284, 1349, 2698, and 5396. The sum of its digits is 23, indicating it is not divisible by 3 or 9. It is not a perfect square, and it has multiple nontrivial divisors derived from its prime factors.

In common numeral systems, 5396 can be represented as follows: in binary, it is 1010100010100; in hexadecimal, it is 0x1516; and in octal, it is 0o12424. These representations reflect its factorization structure and can be used for tasks in computer science and digital electronics that involve base conversions.

There are no widely recognized mathematical constants, theorems, or cultural significances specifically associated with the number 5396. It remains primarily notable for its factorization properties and base representations as a concrete example in number theory.