6. Exponential & Logarithmic Functions
Introduction to Logarithms
- Textbook QuestionGiven that log↓10 2 ≈ 0.3010 and log↓10 3 ≈ 0.4771, find each logarithm without using a calculator. log↓10 9/4703views
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In Exercises 81–100, evaluate or simplify each expression without using a calculator. 10(log √x)
661views - Textbook QuestionGiven that log↓10 2 ≈ 0.3010 and log↓10 3 ≈ 0.4771, find each logarithm without using a calculator. log↓10 √30788views
- Textbook Question
In Exercises 81–100, evaluate or simplify each expression without using a calculator. 10(log ∛x)
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In Exercises 101–104, write each equation in its equivalent exponential form. Then solve for x. log3 (x-1) = 2
765views - Textbook QuestionUse properties of logarithms to rewrite each function, then graph. ƒ(x) = log↓3 x+1/9722views
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In Exercises 101–104, write each equation in its equivalent exponential form. Then solve for x. log4x=-3
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In Exercises 105–108, evaluate each expression without using a calculator. log5 (log7 7)
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In Exercises 105–108, evaluate each expression without using a calculator. log5 (log2 32)
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In Exercises 105–108, evaluate each expression without using a calculator. log2 (log3 81)
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In Exercises 105–108, evaluate each expression without using a calculator. log (ln e)
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In Exercises 109–112, find the domain of each logarithmic function. f(x) = ln (x² - x − 2)
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In Exercises 109–112, find the domain of each logarithmic function. f(x) = log[(x+1)/(x-5)]
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Without using a calculator, find the exact value of: [log3 81 - log𝝅 1]/[log2√2 8 - log 0.001]
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Without using a calculator, find the exact value of log4 [log3 (log₂ 8)].
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