2×5×227

2×5×227 is a product of three distinct prime numbers: 2, 5, and 227. The resulting value is 2270. Because the prime factors are all distinct, the number is square-free, and its radical equals 2270.

Prime factorization and factors: 2^1 × 5^1 × 227^1. The largest prime factor is 227, and the smallest is 2. The number is even and ends in 0, indicating divisibility by 2, 5, and 10.

Divisors: The eight positive divisors of 2270 are 1, 2, 5, 10, 227, 454, 1135, and 2270.

Arithmetic functions: Since 2270 = 2 × 5 × 227, Euler’s totient function gives φ(2270) = 904. The sum of divisors, σ(2270), equals (1+2)(1+5)(1+227) = 3 × 6 × 228 = 4104.

Context and usage: As a square-free composite with three distinct prime factors, 2270 serves as a straightforward example in discussions of divisor counts, totients, and divisor sums. Its properties illustrate how multiplicative functions operate on products of distinct primes.