 13.5.1: Find the second term in a geometric sequence in which the first ter...
 13.5.2: Find the fifth term in a geometric sequence in which the fourth ter...
 13.5.3: The product of the first three terms in a geometric sequence is 800...
 13.5.4: In Exercises 4 8, find the indicated term of the given geometric se...
 13.5.5: In Exercises 4 8, find the indicated term of the given geometric se...
 13.5.6: In Exercises 4 8, find the indicated term of the given geometric se...
 13.5.7: In Exercises 4 8, find the indicated term of the given geometric se...
 13.5.8: In Exercises 4 8, find the indicated term of the given geometric se...
 13.5.9: Find the common ratio in a geometric sequence in which the first te...
 13.5.10: Find the first term in a geometric sequence in which the common rat...
 13.5.11: Find the sum of the first ten terms of the sequence 7, 14, 28, . . . .
 13.5.12: Find the sum of the first five terms of the sequence 1/2, 3/10, 9/5...
 13.5.13: Find the sum: 1 2 p 32. 14
 13.5.14: Find the sum of the first 12 terms in the sequence 4, 2, 1, . . . .
 13.5.15: In Exercises 1517, evaluate each sum.
 13.5.16: In Exercises 1517, evaluate each sum.
 13.5.17: In Exercises 1517, evaluate each sum.
 13.5.18: In Exercises 1822, determine the sum of each infinite geometric ser...
 13.5.19: In Exercises 1822, determine the sum of each infinite geometric ser...
 13.5.20: In Exercises 1822, determine the sum of each infinite geometric ser...
 13.5.21: In Exercises 1822, determine the sum of each infinite geometric ser...
 13.5.22: In Exercises 1822, determine the sum of each infinite geometric ser...
 13.5.23: In Exercises 2327, express each repeating decimal as a fraction.
 13.5.24: In Exercises 2327, express each repeating decimal as a fraction.
 13.5.25: In Exercises 2327, express each repeating decimal as a fraction.
 13.5.26: In Exercises 2327, express each repeating decimal as a fraction.
 13.5.27: In Exercises 2327, express each repeating decimal as a fraction.
 13.5.28: The lengths of the sides in a right triangle form three consecutive...
 13.5.29: The product of three consecutive terms in a geometric sequence is 1...
 13.5.30: Use mathematical induction to prove that the nth term of the geomet...
 13.5.31: Show that the sum of the following infinite geometric series is 3/2...
 13.5.32: Let A1 denote the area of an equilateral triangle, each side of whi...
 13.5.33: Let a1, a2, a3, . . . be a geometric sequence such that r 1. Let S ...
 13.5.34: Suppose that a, b, and c are three consecutive terms in a geometric...
 13.5.35: A ball is dropped from a height of 6 ft. Assuming that on each boun...
Solutions for Chapter 13.5: GEOMETRIC SEQUENCES AND SERIES
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 13.5: GEOMETRIC SEQUENCES AND SERIES
Get Full SolutionsChapter 13.5: GEOMETRIC SEQUENCES AND SERIES includes 35 full stepbystep solutions. This expansive textbook survival guide covers the following chapters and their solutions. This 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. Since 35 problems in chapter 13.5: GEOMETRIC SEQUENCES AND SERIES have been answered, more than 24995 students have viewed full stepbystep solutions from this chapter.

Arrow
The notation PQ denoting the directed line segment with initial point P and terminal point Q.

Bounded above
A function is bounded above if there is a number B such that ƒ(x) ? B for all x in the domain of ƒ.

Complex number
An expression a + bi, where a (the real part) and b (the imaginary part) are real numbers

Cosecant
The function y = csc x

Direct variation
See Power function.

Distance (in a coordinate plane)
The distance d(P, Q) between P(x, y) and Q(x, y) d(P, Q) = 2(x 1  x 2)2 + (y1  y2)2

Distributive property
a(b + c) = ab + ac and related properties

equation of a parabola
(x  h)2 = 4p(y  k) or (y  k)2 = 4p(x  h)

Focal axis
The line through the focus and perpendicular to the directrix of a conic.

Fundamental
Theorem of Algebra A polynomial function of degree has n complex zeros (counting multiplicity).

Horizontal component
See Component form of a vector.

Numerical model
A model determined by analyzing numbers or data in order to gain insight into a phenomenon, p. 64.

Permutations of n objects taken r at a time
There are nPr = n!1n  r2! such permutations

Pole
See Polar coordinate system.

Reexpression of data
A transformation of a data set.

Resolving a vector
Finding the horizontal and vertical components of a vector.

Rose curve
A graph of a polar equation or r = a cos nu.

Standard form of a polar equation of a conic
r = ke 1 e cos ? or r = ke 1 e sin ? ,

Subtraction
a  b = a + (b)

Zero vector
The vector <0,0> or <0,0,0>.