6. Exponential & Logarithmic Functions
Introduction to Logarithms
- Textbook QuestionSolve each equation. log↓x 25 = -2595views
- Textbook QuestionIn Exercises 21–42, evaluate each expression without using a calculator. log2 (1/√2)641views
- Textbook QuestionSolve each equation. log↓4 x = 3598views
- Textbook Question
Solve each equation. log2 x = 3
590views - Textbook QuestionIn Exercises 21–42, evaluate each expression without using a calculator. log64 8680views1rank
- Textbook QuestionSolve each equation. x = log↓4 ∛16703views
- Textbook Question
In Exercises 32–35, the graph of a logarithmic function is given. Select the function for each graph from the following options: f(x) = log x, g(x) = log(-x), h(x) = log(2-x), r(x)= 1+log(2-x)
1323views - Textbook QuestionIn Exercises 21–42, evaluate each expression without using a calculator. log5 5771views
- Textbook Question
In Exercises 36–38, begin by graphing f(x) = log2 x Then use transformations of this graph to graph the given function. What is the graph's x-intercept? What is the vertical asymptote? Use the graphs to determine each function's domain and range. g(x) = log2 (x-2)
968views - Textbook QuestionIn Exercises 21–42, evaluate each expression without using a calculator. log4 1616views
- Textbook QuestionSolve each equation. log↓1/3 (x+6) = -2629views
- Textbook Question
In Exercises 39–40, graph f and g in the same rectangular coordinate system. Use transformations of the graph of f to obtain the graph of g. Graph and give equations of all asymptotes. Use the graphs to determine each function's domain and range. f(x) = log x and g(x) = - log (x+3)
876views - Textbook QuestionIn Exercises 21–42, evaluate each expression without using a calculator. log5 5^7668views
- Textbook Question
In Exercises 39–40, graph f and g in the same rectangular coordinate system. Use transformations of the graph of f to obtain the graph of g. Graph and give equations of all asymptotes. Use the graphs to determine each function's domain and range. f(x) = ln x and g(x) = - ln (2x)
887views - Textbook QuestionIn Exercises 21–42, evaluate each expression without using a calculator. 8^(log8 19)625views