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35-44 - Logarithmic Equations Use the definition of the loga- rithmic function to find x. 35. (a) log, x = 3 (b) log10 0.01 = x 36. (a) log, x = -2 (b) log, 125 = x 37. (a) In x = 3 (b) In e? = x 38. (a) In x = -1 (b) In(1/e) = x 39. (a) log,() = x (b) log, x = 5 40. (a) log, 2 = x (b) log, x = 2 41. (a) log:() = x (b) log10 x = -3 42. (a) log, 1000 = 3 (b) log, 25 = 2 43. (a) log, 16 = 4 (b) log, 8 = 44. (a) log, 6 = ! (b) log, 3 = }

35-44 - Logarithmic Equations Use the definition of the loga- rithmic function to find x. 35. (a) log, x = 3 (b) log10 0.01 = x 36. (a) log, x = -2 (b) log, 125 = x 37. (a) In x = 3 (b) In e? = x 38. (a) In x = -1 (b) In(1/e) = x 39. (a) log,() = x (b) log, x = 5 40. (a) log, 2 = x (b) log, x = 2 41. (a) log:() = x (b) log10 x = -3 42. (a) log, 1000 = 3 (b) log, 25 = 2 43. (a) log, 16 = 4 (b) log, 8 = 44. (a) log, 6 = ! (b) log, 3 = }

College Algebra
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter4: Exponential And Logarithmic Functions
Section4.3: Logarithmic Functions
Problem 37E: Logarithmic Equations Use the definition of the logarithmic function to find x. (a) Inx=3 (b) Ine2=x
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35-44 - Logarithmic Equations Use the definition of the loga- rithmic function to find x. 35. (a) log, x = 3 (b) log10 0.01 = x 36. (a) log, x = -2 (b) log, 125 = x 37. (a) In x = 3 (b) In e? = x 38. (a) In x = -1 (b) In(1/e) = x 39. (a) log,() = x (b) log, x = 5 40. (a) log, 2 = x (b) log, x = 2 41. (a) log:() = x (b) log10 x = -3 42. (a) log, 1000 = 3 (b) log, 25 = 2 43. (a) log, 16 = 4 (b) log, 8 = 44. (a) log, 6 = ! (b) log, 3 = }
Transcribed Image Text:35-44 - Logarithmic Equations Use the definition of the loga- rithmic function to find x. 35. (a) log, x = 3 (b) log10 0.01 = x 36. (a) log, x = -2 (b) log, 125 = x 37. (a) In x = 3 (b) In e? = x 38. (a) In x = -1 (b) In(1/e) = x 39. (a) log,() = x (b) log, x = 5 40. (a) log, 2 = x (b) log, x = 2 41. (a) log:() = x (b) log10 x = -3 42. (a) log, 1000 = 3 (b) log, 25 = 2 43. (a) log, 16 = 4 (b) log, 8 = 44. (a) log, 6 = ! (b) log, 3 = }
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