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Each one of the lines (a), (b), (C) and (d) represents the linearization of a function at the given point. Some functions ( (i), (ii), and (iii) ) are given below. Work out their linearization and match the linearization with the function. (a) L(x) = -x +1 (b) L(x) = x + } %3| () L(x) = -x +1 (d) L(x) = x +1 Here are the functions to be matched: (ii) g(x) = In(x + 2) at a = -1 se... + (i) f(x) = e¯¤ at a = 0 Choose.. + (iii) h(x) = VI – x at a = 0 Choose. +

Each one of the lines (a), (b), (C) and (d) represents the linearization of a function at the given point. Some functions ( (i), (ii), and (iii) ) are given below. Work out their linearization and match the linearization with the function. (a) L(x) = -x +1 (b) L(x) = x + } %3| () L(x) = -x +1 (d) L(x) = x +1 Here are the functions to be matched: (ii) g(x) = In(x + 2) at a = -1 se... + (i) f(x) = e¯¤ at a = 0 Choose.. + (iii) h(x) = VI – x at a = 0 Choose. +

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 34E
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Each one of the lines (a), (b), (c) and (d) represents the linearization of a function at the given point. Some functions ( (i), (ii), and (iii) ) are given below. Work out their linearization and match the linearization with the function. (a) L(x) = -x +1 (b) L(x) (C) L(x) = :-x +1 (d) L(x) = x +1 Here are the functions to be matched: (ii) g(x) = ln(x +2) at a = –1 Choose... + (i) f(x) = e-* at a = 0 Choose... + (iii) h(x) = V1– x at a = 0 Choose... +
Transcribed Image Text:Each one of the lines (a), (b), (c) and (d) represents the linearization of a function at the given point. Some functions ( (i), (ii), and (iii) ) are given below. Work out their linearization and match the linearization with the function. (a) L(x) = -x +1 (b) L(x) (C) L(x) = :-x +1 (d) L(x) = x +1 Here are the functions to be matched: (ii) g(x) = ln(x +2) at a = –1 Choose... + (i) f(x) = e-* at a = 0 Choose... + (iii) h(x) = V1– x at a = 0 Choose... +
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