241 W... Search (Alt+Q) Shanya Tay Layout References Mailings Review View Help Graph of f 2. Next, you want to see how the values of the first derivative tell you where to find local ( or relative) minimums and maximums. Use the graph of f (x), and your answers from Problem 1 to answer these questions. Your answers here should all match your answers to Problem 1. a) What are the "critical points" for f (x)? b) At what input value does f (x) have a local (relative) minimum? i) Is f'(x) positive, negative, zero or undefined at that input value? ii) Is f'(x) positive, negative, zero or undefined to the immediate left of that input value? iii) Is f'(x) positive, negative, zero or undefined to the immediate right of that input value? c) At what input value does f (x) have a local (relative) maximum? i) Is f'(x) positive, negative, zero or undefined at that input value? ii) Is f'(x) positive, negative, zero or undefined to the immediate left of that input value? iii) Is f'(x) positive, negative, zero or undefined to the immediate right of that input value? . Now