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Increasing and decreasing functions Find the intervals on which f is increasing and decreasing.
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Chapter 4 Solutions
Single Variable Calculus: Early Transcendentals (2nd Edition) - Standalone book
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- f(=) - +4.5z- 12z -3 a) Find the first and second derivatives. f(=) 3D f"(=)%3D b) Identify the graph that displays f in blue and f" in red. ? V A. B. D. c) Using the graphs of f and f" indicate where f is concave up and concave down. Give your answer in the form of an interval. NOTE: When using interval notation in WeBWork, remember that: You use INF for oo and -INF' for And use U for the union symbol. Enter DNE if an answer does not exist. fis concave up on is concave down onarrow_forwardcomplex differentiation 5arrow_forwardExplain with all explanationarrow_forward
- You MUST show ALL of your work. 1) Prove the following properties for even and odd functions. Part A: (Even)(Even)=Even Part B: (Odd)(Odd)=Even Part C: (Even)(Odd)=Odd Part D: (Odd)±(Odd)=Odd Part E: (Even)±(Even)=Evenarrow_forwardGU Plot the function f(x) = x'/3. Use the zoom feature to find a 8 > 0 such that if |x – 8| < 8, then |x1/3 – 2| < 0.05.arrow_forwardAnswer Formats -4 • Type your answers in interval notation. • Use -INF and INF to denote -∞ and ∞o. . Enter NONE if it is not positive / negative. • If there is more than one interval, type your answer as a comma separated list. For example: (a₁, b₁), (a₂, by). Part 1: The First Derivative Find the open interval(s) on which f'(x) is positive / negative. Type your answers using interval notation. 1. f'(z) is positive: 2. f'(z) is negative: Part 2: The Second Derivative Find the open interval(s) on which f"(z) is positive/negative. Type your answers using interval notation. 1. f"(z) is positive: 2. f" (x) is negative: Note: You can click on the graph to enlarge the image. -3 -2 -1 f(x) یہ 4 3 2 1 -1 -2 -3 1 2 Iarrow_forward
- Functions and Change: A Modeling Approach to Coll...AlgebraISBN:9781337111348Author:Bruce Crauder, Benny Evans, Alan NoellPublisher:Cengage LearningAlgebra & Trigonometry with Analytic GeometryAlgebraISBN:9781133382119Author:SwokowskiPublisher:Cengage
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