nterval [-1, 5]. Suppose that the function y = f(x) is increasing on the |15. Suppose that the x-intercepts of the graph of y = f(x) are -5 and 4. A) Over what interval is the graph of y = f(x + 2) increasing? A) What are the x-intercepts of the graph y = f(x + 2)? B) Over what interval is the graph y = f(1/3x) +7 B) What are the x-intercepts of the graph y = f(2x)? increasing? C) What are the x-intercepts of the graph y = 3f(x)? C) What can be said about the graph y = -f(x)? D) What are the x-intercepts for y = -f(x)? D) What can be said about the graph y = f(-x)? 16. Find the function that is finally 17. Find the function that is finally 18. Find the function that is finally graphed after each of the following graphed after each of the following graphed after each of the following transformations are applied: transformations are applied: transformations are applied: y = [x1 y = Vx y = x| 1) Shift 2 units up. 1 ) Shift 3 units right 1) Reflect over x-axis. 2) Reflect over x-axis. 2) Shift 2 units down. 2) Shift 7 units left. 3) Horizontally compress by a factor 3) Stretch vertically by a factor of 4. 3) Reflect over the y-axis. of 3. Final Function: Final Function: Final Function: Rewrite the function in standard form first. Then check the box for each type of transformation shown in the equation and fill in any missing information on the corresponding line. 19. g(x) = 2- 2x3 + 1 vertical translation up _ - units 0 vertical translation down _ _ units Standard Form: horizontal translation right _units horizontal translation left _ units Type (parent function) reflection in the _axis vertical stretch by a factor of vertical shrink by a factor of_