A Polynomial function f is a function of the form:
f(x)=anxn+an-1xn-1+...+a1x+a0
where
a0, a1, ..., an are real numbers.
Domain: All polynomials have the same domain which consists of all real numbers, because there are no denominators (so no division-by-zero problems) and no radicals (so no square-root-of-a-negative problems). There are no problems with a polynomial. There are no values that I can't plug in for x.
Range: The range will vary from polynomial to polynomial. I would be a good idea to draw the function to get the range.
Find the domain and range of
y = x+4
Let's see the graph of this function:
Dom=R or (,+)
Range = R or (,+)
Determine the domain of the given function:
To use interval notation: Write -i to get the symbol and write i to get the symbol
