 4.4.1: In Exercises 18, write the logarithmic equation as an exponential e...
 4.4.2: In Exercises 18, write the logarithmic equation as an exponential e...
 4.4.3: In Exercises 18, write the logarithmic equation as an exponential e...
 4.4.4: In Exercises 18, write the logarithmic equation as an exponential e...
 4.4.5: In Exercises 18, write the logarithmic equation as an exponential e...
 4.4.6: In Exercises 18, write the logarithmic equation as an exponential e...
 4.4.7: In Exercises 18, write the logarithmic equation as an exponential e...
 4.4.8: In Exercises 18, write the logarithmic equation as an exponential e...
 4.4.9: In Exercises 912, match the function with its graph. [The graphs ar...
 4.4.10: In Exercises 912, match the function with its graph. [The graphs ar...
 4.4.11: In Exercises 912, match the function with its graph. [The graphs ar...
 4.4.12: In Exercises 912, match the function with its graph. [The graphs ar...
 4.4.13: In Exercises 1318, sketch the graph of the function. y lnx 1 1
 4.4.14: In Exercises 1318, sketch the graph of the function. y lnx
 4.4.15: In Exercises 1318, sketch the graph of the function. y ln 2x
 4.4.16: In Exercises 1318, sketch the graph of the function. y 5 ln x
 4.4.17: In Exercises 1318, sketch the graph of the function. y 3 ln x
 4.4.18: In Exercises 1318, sketch the graph of the function. y = 1/2 ln x
 4.4.19: In Exercises 1922, analytically show that the functions are inverse...
 4.4.20: In Exercises 1922, analytically show that the functions are inverse...
 4.4.21: In Exercises 1922, analytically show that the functions are inverse...
 4.4.22: In Exercises 1922, analytically show that the functions are inverse...
 4.4.23: In Exercises 2328, apply the inverse properties of logarithmic and ...
 4.4.24: In Exercises 2328, apply the inverse properties of logarithmic and ...
 4.4.25: In Exercises 2328, apply the inverse properties of logarithmic and ...
 4.4.26: In Exercises 2328, apply the inverse properties of logarithmic and ...
 4.4.27: In Exercises 2328, apply the inverse properties of logarithmic and ...
 4.4.28: In Exercises 2328, apply the inverse properties of logarithmic and ...
 4.4.29: In Exercises 29 and 30, use the properties of logarithms and the fa...
 4.4.30: In Exercises 29 and 30, use the properties of logarithms and the fa...
 4.4.31: In Exercises 3140, use the properties of logarithms to write the ex...
 4.4.32: In Exercises 3140, use the properties of logarithms to write the ex...
 4.4.33: In Exercises 3140, use the properties of logarithms to write the ex...
 4.4.34: In Exercises 3140, use the properties of logarithms to write the ex...
 4.4.35: In Exercises 3140, use the properties of logarithms to write the ex...
 4.4.36: In Exercises 3140, use the properties of logarithms to write the ex...
 4.4.37: In Exercises 3140, use the properties of logarithms to write the ex...
 4.4.38: In Exercises 3140, use the properties of logarithms to write the ex...
 4.4.39: In Exercises 3140, use the properties of logarithms to write the ex...
 4.4.40: In Exercises 3140, use the properties of logarithms to write the ex...
 4.4.41: In Exercises 4150, write the expression as the logarithm of a singl...
 4.4.42: In Exercises 4150, write the expression as the logarithm of a singl...
 4.4.43: In Exercises 4150, write the expression as the logarithm of a singl...
 4.4.44: In Exercises 4150, write the expression as the logarithm of a singl...
 4.4.45: In Exercises 4150, write the expression as the logarithm of a singl...
 4.4.46: In Exercises 4150, write the expression as the logarithm of a singl...
 4.4.47: In Exercises 4150, write the expression as the logarithm of a singl...
 4.4.48: In Exercises 4150, write the expression as the logarithm of a singl...
 4.4.49: In Exercises 4150, write the expression as the logarithm of a singl...
 4.4.50: In Exercises 4150, write the expression as the logarithm of a singl...
 4.4.51: In Exercises 5168, solve for x or t e 9 0 ln x 4
 4.4.52: In Exercises 5168, solve for x or t eln x2 e 9 0
 4.4.53: In Exercises 5168, solve for x or t ln x 0
 4.4.54: In Exercises 5168, solve for x or t 2 ln x 4
 4.4.55: In Exercises 5168, solve for x or t e 0.5x 0.075 x1 4
 4.4.56: In Exercises 5168, solve for x or t e e 0.5x 0.075
 4.4.57: In Exercises 5168, solve for x or t 300e 0.0174t 1000 0.2t 700
 4.4.58: In Exercises 5168, solve for x or t 400e 300e 0.0174t 1000
 4.4.59: In Exercises 5168, solve for x or t 4e x1 5 9 2x1 1 5
 4.4.60: In Exercises 5168, solve for x or t 2e 4e x1 5 9 2
 4.4.61: In Exercises 5168, solve for x or t10 1 4e0.01x 2.5 2
 4.4.62: In Exercises 5168, solve for x or t 50 1 12e0.02x 10.5 1
 4.4.63: In Exercises 5168, solve for x or t 5 1x 6 2x 15
 4.4.64: In Exercises 5168, solve for x or t 2 5 1x 6
 4.4.65: In Exercises 5168, solve for x or t 5001.07 t 1300 t 1000 2
 4.4.66: In Exercises 5168, solve for x or t 4001.06 5001.07 t 1300 t
 4.4.67: In Exercises 5168, solve for x or t 10001 0.07 12 12t 3000
 4.4.68: In Exercises 5168, solve for x or t 20001 0.06 12 12t 10,000
 4.4.69: Compound Interest A deposit of $1000 is made in an account that ear...
 4.4.70: Compound Interest Complete the table, which shows the time t necess...
 4.4.71: Chemistry: Carbon Dating The remnants of an ancient fire in a cave ...
 4.4.72: Demand The demand function for a product is given by where p is the...
 4.4.73: Population Growth The population P (in thousands) of Orlando, Flori...
 4.4.74: Population Growth The population P (in thousands) of Houston, Texas...
 4.4.75: Carbon Dating In Exercises 7578, you are given the ratio of carbon ...
 4.4.76: Carbon Dating In Exercises 7578, you are given the ratio of carbon ...
 4.4.77: Carbon Dating In Exercises 7578, you are given the ratio of carbon ...
 4.4.78: Carbon Dating In Exercises 7578, you are given the ratio of carbon ...
 4.4.79: Learning Theory Students in a mathematics class were given an exam ...
 4.4.80: Research Project Use a graphing utility to graph over the interval ...
 4.4.81: Demonstrate that by completing the table.
 4.4.82: Complete the table using fx ln x x . (a) Use the table to estimate ...
 4.4.83: In Exercises 83 and 84, use a graphing utility to verify that the f...
 4.4.84: In Exercises 83 and 84, use a graphing utility to verify that the f...
 4.4.85: True or False? In Exercises 8590, determine whether the statement i...
 4.4.86: True or False? In Exercises 8590, determine whether the statement i...
 4.4.87: True or False? In Exercises 8590, determine whether the statement i...
 4.4.88: True or False? In Exercises 8590, determine whether the statement i...
 4.4.89: True or False? In Exercises 8590, determine whether the statement i...
 4.4.90: True or False? In Exercises 8590, determine whether the statement i...
Solutions for Chapter 4.4: Logarithmic Functions
Full solutions for Brief Calculus: An Applied Approach  7th Edition
ISBN: 9780618547197
Solutions for Chapter 4.4: Logarithmic Functions
Get Full SolutionsBrief Calculus: An Applied Approach was written by and is associated to the ISBN: 9780618547197. Since 90 problems in chapter 4.4: Logarithmic Functions have been answered, more than 22947 students have viewed full stepbystep solutions from this chapter. This textbook survival guide was created for the textbook: Brief Calculus: An Applied Approach , edition: 7. Chapter 4.4: Logarithmic Functions includes 90 full stepbystep solutions. This expansive textbook survival guide covers the following chapters and their solutions.

Bearing
Measure of the clockwise angle that the line of travel makes with due north

Boundary
The set of points on the “edge” of a region

Categorical variable
In statistics, a nonnumerical variable such as gender or hair color. Numerical variables like zip codes, in which the numbers have no quantitative significance, are also considered to be categorical.

Derivative of ƒ at x a
ƒ'(a) = lim x:a ƒ(x)  ƒ(a) x  a provided the limit exists

Difference of complex numbers
(a + bi)  (c + di) = (a  c) + (b  d)i

Finite series
Sum of a finite number of terms.

Graph of a polar equation
The set of all points in the polar coordinate system corresponding to the ordered pairs (r,?) that are solutions of the polar equation.

Horizontal line
y = b.

Initial point
See Arrow.

Initial value of a function
ƒ 0.

Irrational numbers
Real numbers that are not rational, p. 2.

Logarithmic function with base b
The inverse of the exponential function y = bx, denoted by y = logb x

Negative linear correlation
See Linear correlation.

Negative numbers
Real numbers shown to the left of the origin on a number line.

Octants
The eight regions of space determined by the coordinate planes.

Polar form of a complex number
See Trigonometric form of a complex number.

Positive numbers
Real numbers shown to the right of the origin on a number line.

Standard form: equation of a circle
(x  h)2 + (y  k2) = r 2

Summation notation
The series a nk=1ak, where n is a natural number ( or ?) is in summation notation and is read "the sum of ak from k = 1 to n(or infinity).” k is the index of summation, and ak is the kth term of the series

Zero factor property
If ab = 0 , then either a = 0 or b = 0.