%3D 32 5. Let g be a differentiable function such that g(4) = 5 and g'(4) = -2. If the tangent line to the y graph of g at x = 4 is used to find an approximation to a zero of g, that approximation is = 5t2C0-5 A. x = 0 B. x = 13 5+8 C. x = 7 D. x = 6.5

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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I need help with 5
e. 8T
D. 167
dv
Jt
12
12
327
%3D
5. Let g be a differentiable function such that g(4) = 5 and g'(4) = -2. If the tangent line to the
%3D
graph of g at x = 4 is used to find an approximation to a zero of g, that approximation is
A. x = 0
В. х3D 13
C. x = 7
5+8
D. x = 6.5
13
6. Given the implicit curve, x² – In (=) = 1, Write the linear approximation L(x) of the tangent
line at (1,1). M-4
y - L(x) = -x – 2
В.
y = L(x) = -x +2
А.
D.
y = L(x) = -x+1
С.
y z L(x) = -x - 1
Transcribed Image Text:e. 8T D. 167 dv Jt 12 12 327 %3D 5. Let g be a differentiable function such that g(4) = 5 and g'(4) = -2. If the tangent line to the %3D graph of g at x = 4 is used to find an approximation to a zero of g, that approximation is A. x = 0 В. х3D 13 C. x = 7 5+8 D. x = 6.5 13 6. Given the implicit curve, x² – In (=) = 1, Write the linear approximation L(x) of the tangent line at (1,1). M-4 y - L(x) = -x – 2 В. y = L(x) = -x +2 А. D. y = L(x) = -x+1 С. y z L(x) = -x - 1
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