Minimize with operators!

$10 \;\square\; 10 \;\square\; 10 \;\square\; 10 \;\square\; 10$

Fill in the squares with exactly one of each of these mathematical operators: $+,-,\times,\div$. You are also allowed to use one $(1)$ parenthesis $( \; )$. You may choose to use it or not to use it, and if you do, you cannot use it as a multiplication operator. Example:

$10+(10 \times 10)$ is acceptable; $10(+10 \times 10)$ is not acceptable.

Now, what is the smallest positive integer that you can get from this expression?

Note: order of operations (BODMAS) applied.