Transformations of Functions Given a parent function y = f(x), we can transform this function by applying parameters a, b,c and d to produce a new function g(x) = af(b(x – c)) + d. This new function will have the same basic shape of the original function but may be shifted, stretched/compressed, or reflected over a coordinate axis. For each transformation described below, write an inequality involving the appropriate parameter. The first one has been done for you. 1. _d >0__ translate d units up 2. translate . _units down 3. translate , units right translate , units left _vertical stretch by a factor of 5. 6. vertical compression by a factor of _ horizontal stretch by a factor of 7. 8. horizontal compression by a factor of . 9. reflection over the x-axis reflection over the y-axis 10. Which parameters affect the domatn of the original function y = f(x)? Which parameters affect the range of the original function y = f(x)? 4.