Part 1: Intervals Find the open interval(s) on which f is increasing / decreasing/concave up/ concave down. Type your answers using interval notation. 1. Increasing: 2. Decreasing: 3. Concave up: 4. Concave down: Answer Formats • If necessary, use -INF and INF to denote -∞ and ∞o. • Write your answer as a comma separated list if there is more than one interval, e.g. (a, b), (c,d). • Enter NONE if the function is not increasing / decreasing/concave up / concave down for any interval. Part 2: Extremum and Inflection Points Find the z-values(s) where f has a relative maximum/relative minimum / absolute maximum/absolute minimum/inflection point. 1. Relative Maximum: 2. Relative Minimum: 3. Absolute Maximum: 4. Absolute Minimum: f(x) 6 5 A 2 1 -6 -4 -3 -2 1 2 -1 -2 5. Inflection Point: Answer Formats • If the function does not have any enter NONE. • If the function has more than one, type the z-values as a comma separated list (e.g. 3,4).
Part 1: Intervals Find the open interval(s) on which f is increasing / decreasing/concave up/ concave down. Type your answers using interval notation. 1. Increasing: 2. Decreasing: 3. Concave up: 4. Concave down: Answer Formats • If necessary, use -INF and INF to denote -∞ and ∞o. • Write your answer as a comma separated list if there is more than one interval, e.g. (a, b), (c,d). • Enter NONE if the function is not increasing / decreasing/concave up / concave down for any interval. Part 2: Extremum and Inflection Points Find the z-values(s) where f has a relative maximum/relative minimum / absolute maximum/absolute minimum/inflection point. 1. Relative Maximum: 2. Relative Minimum: 3. Absolute Maximum: 4. Absolute Minimum: f(x) 6 5 A 2 1 -6 -4 -3 -2 1 2 -1 -2 5. Inflection Point: Answer Formats • If the function does not have any enter NONE. • If the function has more than one, type the z-values as a comma separated list (e.g. 3,4).
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.5: Graphs Of Functions
Problem 38E
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