Textbook Question
In Exercises 71–78, use common logarithms or natural logarithms and a calculator to evaluate to four decimal places. log0.1 17
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6. Exponential & Logarithmic Functions
Properties of Logarithms
Back6. Exponential & Logarithmic Functions
Properties of Logarithms
- Textbook QuestionIn Exercises 71–78, use common logarithms or natural logarithms and a calculator to evaluate to four decimal places.logπ 63615views
- Textbook QuestionUse the change-of-base theorem to find an approximation to four decimal places for each logarithm. See Example 8. log_2 5525views
- Textbook QuestionIn Exercises 79–82, use a graphing utility and the change-of-base property to graph each function.y = log3 x590views
- Textbook QuestionIn Exercises 79–82, use a graphing utility and the change-of-base property to graph each function.y = log2 (x + 2)528views
- Textbook QuestionUse the change-of-base theorem to find an approximation to four decimal places for each logarithm. See Example 8. log_8 0.59590views
- Textbook Question
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641views - Textbook QuestionUse the change-of-base theorem to find an approximation to four decimal places for each logarithm. See Example 8. . log_1/2 3584views
- Textbook Question
In Exercises 83–88, let logb 2 = A and logb 3 = C and Write each expression in terms of A and C.
logb (3/2)
644views - Textbook QuestionUse the change-of-base theorem to find an approximation to four decimal places for each logarithm. See Example 8. log_π e520views
- Textbook Question
In Exercises 83–88, let logb 2 = A and logb 3 = C and Write each expression in terms of A and C.
logb 8
700views - Textbook QuestionIn Exercises 83–88, let logb 2 = A and logb 3 = C and Write each expression in terms of A and C.logb √(2/27)598views
- Textbook QuestionSolve: log₂ (x+9) — log₂ x = 1.627views
- Textbook QuestionUse the change-of-base theorem to find an approximation to four decimal places for each logarithm. See Example 8. log_√13 12577views
- Textbook QuestionUse the change-of-base theorem to find an approximation to four decimal places for each logarithm. See Example 8. log_√19 5635views