So,
We want to find the domain of the function:

We could rewrite this function as:

Remember that the domain of a function f(x) is defined as all the values that the variable "x" could take.
In this case, notice that if x=0, the function f is not defined. But, "x" can take any other value.
So, the domain is:

That's all the real numbers less zero.
This can be written in interval notation as:
