Prime factorization of $$$3279$$$

Find the prime factorization of $$$3279$$$.

Start with the number $$$2$$$.

Determine whether $$$3279$$$ is divisible by $$$2$$$.

Since it is not divisible, move to the next prime number.

The next prime number is $$$3$$$.

Determine whether $$$3279$$$ is divisible by $$$3$$$.

It is divisible, thus, divide $$$3279$$$ by $$${\color{green}3}$$$: $$$\frac{3279}{3} = {\color{red}1093}$$$.

The prime number $$${\color{green}1093}$$$ has no other factors then $$$1$$$ and $$${\color{green}1093}$$$: $$$\frac{1093}{1093} = {\color{red}1}$$$.

Since we have obtained $$$1$$$, we are done.

Now, just count the number of occurences of the divisors (green numbers), and write down the prime factorization: $$$3279 = 3 \cdot 1093$$$.

The prime factorization is $$$3279 = 3 \cdot 1093$$$A.