7, Sketch a function that is continuous on (- 00,00) and has the following properties. f'(x)> 0 on ( 00,1): f'(x) 0 on (5.00). 8. Sketch a non-constant function that is continuous on ( 00,00) and has the following properties ftp) =fi4l = f'tO) =f'{2)=f'(4)= o; ftx}20 on (~ 00,00) 9. Using the following properties of a Mice-differentiable 10- Sketch the graph of a function that is continuous on (- 00.00) function y = f(x). select a possible graph of f. and satises the following set of conditions. at y Derivatives "' '2 \"'0' yum f"(x)>0 on (-00.2); f"{x)0 on (5.7): f"(x)0 2 20 y'=0.y\">0 x>2 y'>0, y\">0 |..___|