6901

6901 is a natural number that follows 6900 and precedes 6902. It is the product of two primes, 67 and 103, which makes it a semiprime. This gives it a straightforward factorization that is often used in introductory discussions of composite numbers.

In decimal form it is 6901. Other common representations include 0x1AF5 in hexadecimal, 15365 in octal, and 1101011110101 in binary. These base representations illustrate how the same value can be expressed in different numeral systems, a common topic in number theory.

As an odd integer, 6901 is not divisible by 2, 3, or 5. The sum of its digits is 6 + 9 + 0 + 1 = 16, so its digital root is 7. It is congruent to 1 modulo 4, since 6901 ≡ 1 (mod 4). These small congruence and digit-sum properties are routine checks in basic arithmetic and number theory.

Because it equals the product of two primes, 67 and 103, 6901 can serve as a simple example in discussions of semiprimes, factorization algorithms, and primality testing within introductory courses on number theory. Its factorization also makes it a convenient test case for algorithms that aim to identify nontrivial divisors of composite numbers.

There is no specific cultural or scientific significance attributed to 6901 beyond its status as a composite integer. It may appear as a numerical designation or catalog identifier in various technical contexts, but it does not have a widely recognized universal meaning.