List all the factors of $$110. Write them all on the one line separated by a comma.

To find the factors of $110$, we can follow these steps:

1. ### Break Down the Problem

We need to identify all the integers that divide $110$ without leaving a remainder. This means we will test integers starting from $1$ up to $\sqrt{110}$ (approximately $10.49$), and check for divisibility.

2. ### Relevant Concepts

A factor of a number $n$ is an integer $k$ such that $n \mod k = 0$. To find the factors, we can also consider the prime factorization of $110$:

$110 = 2 \times 5 \times 11$

3. ### Analysis and Detail

Now we can list the factors by finding combinations of the prime factors:

• Start with $1$ (since $1$ is a factor of every integer).
• $2$ (since $110 \div 2 = 55$).
• $5$ (since $110 \div 5 = 22$).
• $10$ (since $110 \div 10 = 11$).
• $11$ (since $110 \div 11 = 10$).
• $22$ (since $110 \div 22 = 5$).
• $55$ (since $110 \div 55 = 2$).
• Finally, $110$ (since $110 \div 110 = 1$).

Now, we can compile all the factors found.

4. ### Verify and Summarize

Verifying the results, all combinations have been checked, and they divide $110$ evenly.

Final Answer

The factors of $110$ are:

$1, 2, 5, 10, 11, 22, 55, 110$