1. (a) A function f is increasing on (a, b) if. when- ever a < x1 < x2 < b. (b) A function f is decreasing on (a, b) if . when- ever a < x1 < x2 < b. (c) A function f is concave up on (a, b) if f' is on (a, b). (d) If f"(a) exists and f has an inflection point at x = a, then f"(a)
1. (a) A function f is increasing on (a, b) if. when- ever a < x1 < x2 < b. (b) A function f is decreasing on (a, b) if . when- ever a < x1 < x2 < b. (c) A function f is concave up on (a, b) if f' is on (a, b). (d) If f"(a) exists and f has an inflection point at x = a, then f"(a)
Chapter3: Functions
Section3.3: Rates Of Change And Behavior Of Graphs
Problem 2SE: If a functionfis increasing on (a,b) and decreasing on (b,c) , then what can be said about the local...
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