Find the entire domain on which the function f is one-to-one and non-decreasing. Write the domain in interval notation. f ( x ) = ( x + 2 ) 2 [-2,00) Find the inverse of f restricted to that domain. f - 1 ( x ) = [0,00 ) X To help identify a domain on which the function is non-decreasing, determine an interval on the x-axis for which the function values increase as the x-values increase. Graphing the function may be useful. How does restricting the domain to this interval make the function one-to-one? How does the restricted domain determine which root, positive or negative, should be considered when finding the inverse of the quadratic function?Find the entire domain on which the function f is one-to-one and non-decreasing. Write the domain in interval notation. f (x) = x2 - 2 [0,00) Find the inverse of f restricted to that domain. f-1(x) = [-2,00) X To help identify a domain on which the function is non-decreasing, determine an interval on the x-axis for which the function values increase as the x-values increase. Graphing the function may be useful. How does restricting the domain to this interval make the function one-to-one? How does the restricted domain determine which root, positive or negative, should be considered when finding the inverse of the quadratic function