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LOL Esports X >MAT1110102-12753202140 (FALL X Homework5 (1).pdf X (1) Home / Twitter X + X -> C O File | C:/Users/Gzhu2/Downloads/Homework5%20(1).pdf ABP G Apps
LOL Esports X >MAT1110102-12753202140 (FALL X Homework5 (1).pdf X (1) Home / Twitter X + X -> C O File | C:/Users/Gzhu2/Downloads/Homework5%20(1).pdf ABP G Apps >Dashboard YouTube 3 Lol Esports Home / Twitter & Comp Sci Four year... " Twitch . Lol Stats, Record R... Watch Free Movies... Parent Sign In Agar.io Other bookmarks Reading list E Homework5 (1).pdf 1 / 1 100% + MAT 1110 - Homework 5 Work the following problems on your own paper, scan your solutions as a single PDF file, and upload your scan to the ASUlearn site by Friday October 22 at 11:55 p.m. You must show your work to receive credit as most of the credit for these problems will be given for your work. 1. Let f(x) = x2(4 -x)3. (a) Find the critical numbers of f(x). (b) Use the Second Derivative Test to classify the critical numbers from part a. If the test is inconclusive, then use the first derivative test. 2. Suppose f'(x) = (x -4)* (x +3)". Watch this is the derivative. NO CREDIT will be given for this problem if you try to find f(x). (a) Find f'(1) and f"(1) (b) Find the critical numbers of f(x) and use the First Derivative Test to classify them as local max, min, or neither. (c) Find any inflection points of f(x). (d) Find intervals of a where f(x) is both increasing and concave down. (e) Sketch a possible graph of f(z). 3. Sketch a graph of a continuous function that satisfies all of the following properties (Note: f'(0) is undefined. Type here to search 1 0 0 4x ENG 10:09 AM 10/22/2021LOL Esports X >MAT1110102-12753202140 (FALL X Homework5 (1).pdf X (1) Home / Twitter X + X -> C O File | C:/Users/Gzhu2/Downloads/Homework5%20(1).pdf ABP G Apps >Dashboard YouTube ? Lol Esports Home / Twitter & Comp Sci Four year... " Twitch . Lol Stats, Record R... Watch Free Movies.. Parent Sign In Agar.io Other bookmarks Reading list E Homework5 (1).pdf 1 / 1 100% + (a) Find f'(1) and f"(1) (b) Find the critical numbers of f() and use the First Derivative Test to classify them as local max, min, or neither. (c) Find any inflection points of f(x). (d) Find intervals of r where f(x) is both increasing and concave down. (e) Sketch a possible graph of f (z). 3. Sketch a graph of a continuous function that satisfies all of the following properties (Note: f'(0) is undefined. fundefinal Sign of - + Sign of - 2 Type here to search 1 0 0 7 4x ENG 10:09 AM 10/22/2021
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