9048

9048 is a positive integer that follows 9047 and precedes 9049. It is an even composite number with prime factorization 2^3 × 3 × 13 × 29. From this factorization, 9048 has 32 positive divisors, and the sum of all divisors is 25200, which gives a sum of proper divisors of 16152. Therefore, 9048 is an abundant number.

In decimal form, the digits of 9048 are 9, 0, 4, and 8. The digit sum is 21, so the number is divisible by 3 and by 24 (since 2^3 × 3 divides the number). It ends in 8, which confirms divisibility by 8, and it is not a prime or a perfect square (since 95^2 < 9048 < 96^2).

In other contexts, 9048 may appear as a numeric identifier in catalogs, datasets, or problem sets. As with other integers, it participates in standard arithmetic operations and modular arithmetic, for example 9048 ≡ 0 mod 24. Its arithmetic properties—divisibility, factorization, and abundance—are typical points of interest for number-theory considerations involving four-digit integers.