67. logs(x + 1) – logs(x – 1) = 2

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
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ChapterP: Prologue: Calculator Arithmetic
Section: Chapter Questions
Problem 20E
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Sec4.5:#67
49–54 ▪ Logarithmic Equations Solve the logarithmic equation
for x, as in Example 7.
49. log x + log(x – 1) = log(4x)
-
50. log, x + logs(x + 1) = logs 20
51. 2 log x
log 2 + log(3x
4)
52. In(x – ) + In 2 = 2 ln x
53. log, 3 + log, x = log, 5 + log2(x – 2)
54. log,(x + 2) + log, 3 = log, 5 + log,(2x – 3)
55-68 - Logarithmic Equations Solve the logarithmic equation
for x.
55. In x = 10
56. In(2 + x)
1
57. logx = -2
58. log(x – 4) = 3
- 59. log(3x + 5) = 2
60. log:(2 – x) = 3
61. 4 – log(3 – x) = 3
62. log,(x? – x – 2) = 2
|
i-
- 63. log,x + log,(x – 3) = 2
64. log x + log(x – 3) = 1
-
65. log,(x – 5) + log,(x + 3)
1
66. In(x – 1) + In(x + 2) = 1
67. logs(x + 1) - logs(x – 1) = 2
|
68. log,(x + 15) – log;(x – 1) = 2
Transcribed Image Text:49–54 ▪ Logarithmic Equations Solve the logarithmic equation for x, as in Example 7. 49. log x + log(x – 1) = log(4x) - 50. log, x + logs(x + 1) = logs 20 51. 2 log x log 2 + log(3x 4) 52. In(x – ) + In 2 = 2 ln x 53. log, 3 + log, x = log, 5 + log2(x – 2) 54. log,(x + 2) + log, 3 = log, 5 + log,(2x – 3) 55-68 - Logarithmic Equations Solve the logarithmic equation for x. 55. In x = 10 56. In(2 + x) 1 57. logx = -2 58. log(x – 4) = 3 - 59. log(3x + 5) = 2 60. log:(2 – x) = 3 61. 4 – log(3 – x) = 3 62. log,(x? – x – 2) = 2 | i- - 63. log,x + log,(x – 3) = 2 64. log x + log(x – 3) = 1 - 65. log,(x – 5) + log,(x + 3) 1 66. In(x – 1) + In(x + 2) = 1 67. logs(x + 1) - logs(x – 1) = 2 | 68. log,(x + 15) – log;(x – 1) = 2
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