Prove that every natural number $n$ greater than or equal to 12 can be written as a sum of two composite numbers.
Clearly when the number is even, it can be written as a sum of two even composite numbers, but what about when $n$ is odd?
Prove that every natural number $n$ greater than or equal to 12 can be written as a sum of two composite numbers.
Clearly when the number is even, it can be written as a sum of two even composite numbers, but what about when $n$ is odd?
An odd number greater than to $12$ can be written as the sum of $9$ and a composite even number.