The given polynomial function is

It is a cubic function because the greatest power of x is 3
Since there is no value of x can make f(x) undefined, then
The domain is all real numbers

The range is the values of y corresponding to x, then
The range is all the real number

The end of behavior is
Rises to left and falls to the right
The turning point is the point that the tangent to the curve at this point = 0
Then to find it differentiate f(x) and equate it by 0 to get the x-coordinate of it

The turning point is (5, 0)
The function f(x) is a polynomial function of 3rd degree, has a domain all real numbers and range all real numbers, its end behavior is rises at left and falls at right