 5.3.1: In Exercises 1 4, fill in the blanksIf f and g are inverse function...
 5.3.2: In Exercises 1 4, fill in the blanksSuppose that f and g are invers...
 5.3.3: In Exercises 1 4, fill in the blanks (a) The functions f(x) 2x and ...
 5.3.4: In Exercises 1 4, fill in the blanks (a) The functions f(x) ex and ...
 5.3.5: Exercises 5 8 provide additional review on the inverse function con...
 5.3.6: Exercises 5 8 provide additional review on the inverse function con...
 5.3.7: Exercises 5 8 provide additional review on the inverse function con...
 5.3.8: Exercises 5 8 provide additional review on the inverse function con...
 5.3.9: In Exercises 9 and 10, write each equation in logarithmic form.
 5.3.10: In Exercises 9 and 10, write each equation in logarithmic form.
 5.3.11: In Exercises 11 and 12, write each equation in exponential form.
 5.3.12: In Exercises 11 and 12, write each equation in exponential form.
 5.3.13: In Exercises 13 and 14, complete the tables.
 5.3.14: In Exercises 13 and 14, complete the tables.
 5.3.15: In Exercises 15 and 16, rely on the definition of logb x (in the bo...
 5.3.16: In Exercises 15 and 16, rely on the definition of logb x (in the bo...
 5.3.17: In Exercises 17 and 18, evaluate each expression.
 5.3.18: In Exercises 17 and 18, evaluate each expression.
 5.3.19: In Exercises 19 and 20, solve each equation for x by converting to ...
 5.3.20: In Exercises 19 and 20, solve each equation for x by converting to ...
 5.3.21: In Exercises 21 and 22, find the domain of each function (a) y log4...
 5.3.22: In Exercises 21 and 22, find the domain of each function(a) y ln(2 ...
 5.3.23: In the accompanying figure, what are the coordinates of the four po...
 5.3.24: In the accompanying figure, what are the coordinates of the points ...
 5.3.25: In Exercises 2530, graph each function and specify the domain, rang...
 5.3.26: In Exercises 2530, graph each function and specify the domain, rang...
 5.3.27: In Exercises 2530, graph each function and specify the domain, rang...
 5.3.28: In Exercises 2530, graph each function and specify the domain, rang...
 5.3.29: In Exercises 2530, graph each function and specify the domain, rang...
 5.3.30: In Exercises 2530, graph each function and specify the domain, rang...
 5.3.31: In Exercises 31 and 32, simplify each expression.
 5.3.32: In Exercises 31 and 32, simplify each expression.
 5.3.33: For Exercises 33 40: (a) Use a graphing utility to estimate the roo...
 5.3.34: For Exercises 33 40: (a) Use a graphing utility to estimate the roo...
 5.3.35: For Exercises 33 40: (a) Use a graphing utility to estimate the roo...
 5.3.36: For Exercises 33 40: (a) Use a graphing utility to estimate the roo...
 5.3.37: For Exercises 33 40: (a) Use a graphing utility to estimate the roo...
 5.3.38: For Exercises 33 40: (a) Use a graphing utility to estimate the roo...
 5.3.39: For Exercises 33 40: (a) Use a graphing utility to estimate the roo...
 5.3.40: For Exercises 33 40: (a) Use a graphing utility to estimate the roo...
 5.3.41: Use graphs to help answer the following questions. (a) For which x...
 5.3.42: This exercise demonstrates the very slow growth of the natural loga...
 5.3.43: In Exercises 43 and 44, Richter magnitudes of earthquakes are given...
 5.3.44: In Exercises 43 and 44, Richter magnitudes of earthquakes are given...
 5.3.45: As background for Exercises 45 and 46, you need to have read Exampl...
 5.3.46: As background for Exercises 45 and 46, you need to have read Exampl...
 5.3.47: The intensity of the sounds that the human ear can detect varies ov...
 5.3.48: A sound level of b 120 db is at the threshold of pain. (Some loud r...
 5.3.49: In Exercises 4952, use the following information on pH. Chemists de...
 5.3.50: In Exercises 4952, use the following information on pH. Chemists de...
 5.3.51: In Exercises 4952, use the following information on pH. Chemists de...
 5.3.52: In Exercises 4952, use the following information on pH. Chemists de...
 5.3.53: In Exercises 53 60, decide which of the following properties apply ...
 5.3.54: In Exercises 53 60, decide which of the following properties apply ...
 5.3.55: In Exercises 53 60, decide which of the following properties apply ...
 5.3.56: In Exercises 53 60, decide which of the following properties apply ...
 5.3.57: In Exercises 53 60, decide which of the following properties apply ...
 5.3.58: In Exercises 53 60, decide which of the following properties apply ...
 5.3.59: In Exercises 53 60, decide which of the following properties apply ...
 5.3.60: In Exercises 53 60, decide which of the following properties apply ...
 5.3.61: Let f(x) e x1 . Find f 1 (x) and sketch its graph. Specify any inte...
 5.3.62: Let g(t) ln(t 1). Find g1 (t) and draw its graph. Specify any inter...
 5.3.63: Estimate a value for x such that log2 x 100. Use the approximation ...
 5.3.64: (a) How large must x be before the graph of y ln x reaches a height...
 5.3.65: This exercise uses the natural logarithm and a regression line (i.e...
 5.3.66: This exercise uses the natural logarithm and a regression line to f...
 5.3.67: Logarithmic regression: In Sections 4.1 and 4.2 we looked at applic...
 5.3.68: This exercise indicates one of the ways the natural logarithm funct...
 5.3.69: a) Find the domain of the function f defined by f(x) ln(ln x). (b) ...
 5.3.70: Find the domain of the function g defined by g(x) ln(ln(ln x)).
 5.3.71: Let g(x) ln(ln(ln x)). (a) Using a graphing utility, display the gr...
Solutions for Chapter 5.3: LOGARITHMIC FUNCTIONS
Full solutions for Precalculus: With Unit Circle Trigonometry (with Interactive Video Skillbuilder CDROM) (Available 2010 Titles Enhanced Web Assign)  4th Edition
ISBN: 9780534402303
Solutions for Chapter 5.3: LOGARITHMIC FUNCTIONS
Get Full SolutionsThis textbook survival guide was created for the textbook: Precalculus: With Unit Circle Trigonometry (with Interactive Video Skillbuilder CDROM) (Available 2010 Titles Enhanced Web Assign), edition: 4. Precalculus: With Unit Circle Trigonometry (with Interactive Video Skillbuilder CDROM) (Available 2010 Titles Enhanced Web Assign) was written by and is associated to the ISBN: 9780534402303. This expansive textbook survival guide covers the following chapters and their solutions. Chapter 5.3: LOGARITHMIC FUNCTIONS includes 71 full stepbystep solutions. Since 71 problems in chapter 5.3: LOGARITHMIC FUNCTIONS have been answered, more than 24800 students have viewed full stepbystep solutions from this chapter.

Control
The principle of experimental design that makes it possible to rule out other factors when making inferences about a particular explanatory variable

Divisor of a polynomial
See Division algorithm for polynomials.

Fitting a line or curve to data
Finding a line or curve that comes close to passing through all the points in a scatter plot.

Geometric sequence
A sequence {an}in which an = an1.r for every positive integer n ? 2. The nonzero number r is called the common ratio.

Integers
The numbers . . ., 3, 2, 1, 0,1,2,...2

Linear system
A system of linear equations

Negative association
A relationship between two variables in which higher values of one variable are generally associated with lower values of the other variable.

Partial fractions
The process of expanding a fraction into a sum of fractions. The sum is called the partial fraction decomposition of the original fraction.

Pie chart
See Circle graph.

Polynomial in x
An expression that can be written in the form an x n + an1x n1 + Á + a1x + a0, where n is a nonnegative integer, the coefficients are real numbers, and an ? 0. The degree of the polynomial is n, the leading coefficient is an, the leading term is anxn, and the constant term is a0. (The number 0 is the zero polynomial)

Powerreducing identity
A trigonometric identity that reduces the power to which the trigonometric functions are raised.

Range of a function
The set of all output values corresponding to elements in the domain.

Range screen
See Viewing window.

Sample space
Set of all possible outcomes of an experiment.

Sample survey
A process for gathering data from a subset of a population, usually through direct questioning.

Solve algebraically
Use an algebraic method, including paper and pencil manipulation and obvious mental work, with no calculator or grapher use. When appropriate, the final exact solution may be approximated by a calculator

Solve by substitution
Method for solving systems of linear equations.

Sum of a finite arithmetic series
Sn = na a1 + a2 2 b = n 2 32a1 + 1n  12d4,

symmetric about the xaxis
A graph in which (x, y) is on the graph whenever (x, y) is; or a graph in which (r, ?) or (r, ?, ?) is on the graph whenever (r, ?) is

Vertical asymptote
The line x = a is a vertical asymptote of the graph of the function ƒ if limx:a+ ƒ1x2 = q or lim x:a ƒ1x2 = q.