Answered: 69. y = log;(x – 1) – 2

Algebra and Trigonometry (MindTap Course List)

4th Edition

ISBN:9781305071742

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter4: Exponential And Logarithmic Functions

Section4.3: Logarithmic Functions

Problem 71E

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Sec4.3:#69

f(x)A
g(x)A
f(x) = 2 + cos x
g(x) = -cos x
%3D
-1
y = cos x
y = cos x
(a)
(b)
FIGURE 4
For comparison, in Figure 9 we show the graphs of one period of the sine curve
y = a sin kx for several values of k.
y = a sin x
57
67
y = a sin 2x
y = a sin.
y = a sinx
FIGURE 9

Transcribed Image Text:61–72 1 Graphing Logarithmic Functions Graph the function, not by plotting points, but by starting from the graphs in Figures 4 and 9. State the domain, range, and asymptote. - 61. g(x) = logs(-x) 62. f(x) = -log10 x - 63. f(x) = log,(x – 4) 64. g(x) = In(x + 2) 65. h(x) = In(x + 5) 66. g(x) %3D logo(х — 3) - 67. y = 2 + log3 x 68. y = 1 – log 10 X 69. у %3D log,(х — 1) — 2 70. y = 1 + In(-x) 71. y = | In x | 72. y = In |x |

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