Question

prime factorisation of 23²​

Answer 1

Answer:

673 prime factorization

Step-by-step explanation:

673 prime factorization

Here's another way we know that 673 is a prime number: Since 673÷4 has a remainder of one, and 23² + 12² = 673, and 23 and 12 have no common prime factors, 673 will be prime unless it is divisible by a primitive Pythagorean hypotenuse less than or equal to √673 ≈ 25.9.