Given:
The function is

To find:
The domain, range, and intercepts of the function.
Solution:
We have,

It is a linear function, and domain and range of these types of functions are all real numbers.


Put x=0 in f(x), to find the y-intercept.



So, the y-intercept is 11.
Put f(x)=0 in f(x), to find the x-intercept.



Divide both sides by 7.

So, the x-intercept is
.
Therefore,
.