Every Composite number can be factorised into primes in only one way,except, for the order of primes.
Except for the Order of Primes?? Please Clarify!
Every Composite number can be factorised into primes in only one way,except, for the order of primes.
Except for the Order of Primes?? Please Clarify!
It just means that $6=2\cdot 3$ and $6=3\cdot 2$ are not considered different factorisations.
Consider the number $6$. When we say that it has a unique factorization into primes, we mean that $6 = 2\times 3$, and there is no other decomposition of $6$ into primes. However, I could have written $6=3\times 2$, reordering the primes which make up $6$. The property says that if we view these two factorizations as being the same (since we don't care about the order in which the primes are multiplied), then indeed the factorization of $6$ into primes is unique.