5376

5376 is a natural number that follows 5375 and precedes 5377. It is an even and composite integer with a prime factorization of 2^8 × 3 × 7, which makes it divisible by 256, 3, 7, and many products of these primes.

In terms of divisors, 5376 has 36 positive divisors. Its factorization also shows that it is a multiple of powers of two up to 2^8, and thus its binary representation ends with eight zero bits. The digit sum of 5376 is 5 + 3 + 7 + 6 = 21, so it is a Harshad (Niven) number in base 10, since 5376 ÷ 21 = 256.

As a compact arithmetic example, 5376 can be expressed as 21 × 256. This relationship highlights its composition as a product of a small odd factor (21) and a high power of two (256). Its value lies in a region where many simple divisibility properties intersect, which makes it a convenient test case in number-theory demonstrations and computer-science examples.

In computing terms, 5376 bytes equal 5.25 kibibytes (KiB), since 1 KiB is 1024 bytes and 5376 = 256 × 21. While 5376 does not have a widely known specialized name or landmark status, its factorization and Harshad property are typical points of note for a mid-range composite integer.