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+ X m125 - Section 4.2 (2021) - Math WA X Math 125-004 Dashboard | Grade all X Assign webassign.net/web/Student/Assignment-Responses/last?dep=27 [-/4 Points] DETAILS UPLOAD PROBLEM

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+ X m125 - Section 4.2 (2021) - Math WA X Math 125-004 Dashboard | Grade all X Assign webassign.net/web/Student/Assignment-Responses/last?dep=27 [-/4 Points] DETAILS UPLOAD PROBLEM In this problem you will sketch a graph of a single continuous function, f(x) , with all of the properties given below. You will upload your sketch as a PDF in the Assignment 4.2 folder in the Assignments tab in D2L. Only PDFs will be graded. You must label all known points and asymptotes. Properties of f(x) : . Domain is all real numbers. . Local minimum at (1, -4) and global maximum at (5, 8) . No global minimum . Horizontal asymptote at y = 3 . Exactly 2 inflection points, at (-2, 1) and (3, 3). For instructor's notes only. Do not write in the box below. This answer has not been graded yet. Type here to searchX + X m125 - Section 4.2 (2021) - Math WA x Math 125-004 Dashboard | Grad FO webassign.net/web/Student/Assignment-Respon A function y = g(x) has a derivative shown below for -2 5 x 5 2. X - 1 2 g (x) (a) How many inflection points does the graph of g(x) have on the given interval? O None O One O Two O Three O Four (b) Where is the global maximum of g on [-2, 2]? X = 1 Where is the global minimum of g on [-2, 2]? X = | Type here to search[-/5 Points] DETAILS Suppose you compute a derivative of a continuous function h and simplify it as the following: h'(t) = -5t(B - t) (t - 4B) (a) Determine the signs of h '(t) for each subinterval. ---Select--- v ---Select--- v. --Select--- v ---Select--- B 4B (b) Classify each critical point as a local maximum, local minimum, or neither. t = 0 ---Select--- t = B ---Select--- 4B ---Select--- 8. [-/4 Points] DETAILSnment-R [-/6 Points] DETAILS Consider the function g(t) = t 6 + +2 (a) Find g '(t) = (b) Determine the local extrema of g(t). Enter your answers as comma separated lists. local maximum at t = local minimum at t = (c) Determine the global extrema of g(t) on the interval 1 s t s 8. Enter your answers as comma separated lists. global maximum at t = global minimum at t = 6. [-/3 Points] DETAILS Type here to search

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