1 Sketch a graph of a function fthat is continuous on ( 00,00) and has the following properties f'(x) 0 and f (x) 0 0n ( co, 3) f'(x) 0 and f (x)

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[SOLVED] 1. Sketch a graph of a function fthat is continuous on

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I'd really appreciate if I can see the answers with full steps Assignment 3 Complete this assignment after you have finished Unit 4, and submit your work to your tutor for grading. Total points: 60...

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1. Sketch a graph with all the following characteristics: . f (x) is continuous everywhere but x = 1 . f' (x) > 0 on (-2, 1) U (1, co) and f'(x) 0 on (-oo, 1) and f"(x) -00 . lim f(x) = co and lim...

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Question 25 25) Sketch a graph of the function f(x) having the following characteristics: 5 lim f(x) = 3 lim f (x) = 0 lim f(x) = -2 X-> -00 X- -1- X- -1 lim f(x) = 00 lim f(x) = -3 X- 2- x-> 2+ lim...

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1) Sketch the graph of a function with the following conditions: V D = {x ER|x # 0, 4, 5} f(x) 0 when x E( - co, - 2) (0, 2) U ( 4, + 00) v x-too y- 1 X

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1) Sketch the graph of a function with the following conditions: V D = {x ER|x # 0, 4, 5} f(x) 0 when x E( - co, - 2) (0, 2) U ( 4, + 00) v x-too y- 1 X

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1) Sketch the graph of a function with the following conditions: V D = {x ER|x # 0, 4, 5} f(x) 0 when x E( - co, - 2) (0, 2) U ( 4, + 00) v x-too y- 1 X

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1) Sketch the graph of a function with the following conditions: V D = {x ER|x # 0, 4, 5} f(x) 0 when x E( - co, - 2) (0, 2) U ( 4, + 00) v x-too y- 1 X

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1) Sketch the graph of a function with the following conditions: V D = {x ER|x # 0, 4, 5} f(x) 0 when x E( - co, - 2) (0, 2) U ( 4, + 00) v x-too y- 1 X

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1) Sketch the graph of a function with the following conditions: V D = {x ER|x # 0, 4, 5} f(x) 0 when x E( - co, - 2) (0, 2) U ( 4, + 00) v x-too y- 1 X

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In Exercises 49-52, sketch the graph of a function with the given limits. 49. lim f (x) = 2, lim f (x) = 0, lim f (x) - 4 x-1 x-3- 50. lim f (x) = 0%, lim f (x) = 0, lim f(x) = Hoo x-1 x-3 51. lim f...

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Question: 1. Sketch a graph of a function fthat is continuous on ( 00,00) and has the following properties. f'(x) > 0 and f(x) > 0

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