 11.1.1: In Exercises 13, construct a table to fi nd the indicated limit. li...
 11.1.2: In Exercises 13, construct a table to fi nd the indicated limit. li...
 11.1.3: In Exercises 13, construct a table to fi nd the indicated limit. li...
 11.1.4: In Exercises 48, use the graph of f to fi nd the indicated limit or...
 11.1.5: In Exercises 48, use the graph of f to fi nd the indicated limit or...
 11.1.6: In Exercises 48, use the graph of f to fi nd the indicated limit or...
 11.1.7: In Exercises 48, use the graph of f to fi nd the indicated limit or...
 11.1.8: In Exercises 48, use the graph of f to fi nd the indicated limit or...
 11.1.9: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.10: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.11: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.12: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.13: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.14: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.15: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.16: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.17: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.18: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.19: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.20: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.21: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.22: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.23: In Exercises 923, use the graph of function f to fi nd the indicate...
 11.1.24: In Exercises 2426, graph each function. Then use your graph to fi n...
 11.1.25: In Exercises 2426, graph each function. Then use your graph to fi n...
 11.1.26: In Exercises 2426, graph each function. Then use your graph to fi n...
Solutions for Chapter 11.1: Precalculus 5th Edition
Full solutions for Precalculus  5th Edition
ISBN: 9780321837349
Solutions for Chapter 11.1
Get Full SolutionsThis expansive textbook survival guide covers the following chapters and their solutions. This textbook survival guide was created for the textbook: Precalculus, edition: 5. Since 26 problems in chapter 11.1 have been answered, more than 11142 students have viewed full stepbystep solutions from this chapter. Precalculus was written by and is associated to the ISBN: 9780321837349. Chapter 11.1 includes 26 full stepbystep solutions.

Addition principle of probability.
P(A or B) = P(A) + P(B)  P(A and B). If A and B are mutually exclusive events, then P(A or B) = P(A) + P(B)

Basic logistic function
The function ƒ(x) = 1 / 1 + ex

Binomial
A polynomial with exactly two terms

Bounded interval
An interval that has finite length (does not extend to ? or ?)

Conversion factor
A ratio equal to 1, used for unit conversion

Expanded form of a series
A series written explicitly as a sum of terms (not in summation notation).

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

Linear function
A function that can be written in the form ƒ(x) = mx + b, where and b are real numbers

Magnitude of a vector
The magnitude of <a, b> is 2a2 + b2. The magnitude of <a, b, c> is 2a2 + b2 + c2

Multiplicative identity for matrices
See Identity matrix

n factorial
For any positive integer n, n factorial is n! = n.(n  1) . (n  2) .... .3.2.1; zero factorial is 0! = 1

Negative angle
Angle generated by clockwise rotation.

Period
See Periodic function.

Power regression
A procedure for fitting a curve y = a . x b to a set of data.

Pseudorandom numbers
Computergenerated numbers that can be used to approximate true randomness in scientific studies. Since they depend on iterative computer algorithms, they are not truly random

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

Root of an equation
A solution.

Subtraction
a  b = a + (b)

Vertical line
x = a.

zcoordinate
The directed distance from the xyplane to a point in space, or the third number in an ordered triple.