 143.1: Arithmetic Series Problem: A series has a partial sum S10 = (3 + (n...
 143.2: Geometric Series Problem: A series has a partial sum S6 = 5 3n1 a. ...
 143.3: Convergent Geometric Series Pile Driver Problem: A pile driver poun...
 143.4: Harmonic Series Divergence Problem: If you stack a deck of cards so...
 143.5: Geometric Series for Compound Interest Problem: Money in an Individ...
 143.6: Present Value Compound Interest Problem: Suppose that money is inve...
 143.7: Geometric Series Mortgage Problem: Suppose that someone gets a $100...
 143.8: Geometric Series by Long Division Problem: The limit, S, of the par...
 143.9: Thumbtack Binomial Series Problem: If you flip a thumbtack five tim...
 143.10: Snowflake Curve Series Problem: Figure 143c shows Kochs snowflake ...
 143.11: For 1114, write out the terms of the partial sum and add them. S5 =...
 143.12: For 1114, write out the terms of the partial sum and add them. S7 = n2
 143.13: For 1114, write out the terms of the partial sum and add them. S6 = 3n
 143.14: For 1114, write out the terms of the partial sum and add them. S8 = n!
 143.15: For 1522, each series is either geometric or arithmetic. Find the i...
 143.16: For 1522, each series is either geometric or arithmetic. Find the i...
 143.17: For 1522, each series is either geometric or arithmetic. Find the i...
 143.18: For 1522, each series is either geometric or arithmetic. Find the i...
 143.19: For 1522, each series is either geometric or arithmetic. Find the i...
 143.20: For 1522, each series is either geometric or arithmetic. Find the i...
 143.21: For 1522, each series is either geometric or arithmetic. Find the i...
 143.22: For 1522, each series is either geometric or arithmetic. Find the i...
 143.23: For 2328, the series is either arithmetic or geometric. Find n for ...
 143.24: For 2328, the series is either arithmetic or geometric. Find n for ...
 143.25: For 2328, the series is either arithmetic or geometric. Find n for ...
 143.26: For 2328, the series is either arithmetic or geometric. Find n for ...
 143.27: For 2328, the series is either arithmetic or geometric. Find n for ...
 143.28: For 2328, the series is either arithmetic or geometric. Find n for ...
 143.29: For 2936, state whether or not the geometric series converges. If i...
 143.30: For 2936, state whether or not the geometric series converges. If i...
 143.31: For 2936, state whether or not the geometric series converges. If i...
 143.32: For 2936, state whether or not the geometric series converges. If i...
 143.33: For 2936, state whether or not the geometric series converges. If i...
 143.34: For 2936, state whether or not the geometric series converges. If i...
 143.35: For 2936, state whether or not the geometric series converges. If i...
 143.36: For 2936, state whether or not the geometric series converges. If i...
 143.37: For 3742, expand as a binomial series and simplify. (x y)3
 143.38: For 3742, expand as a binomial series and simplify. (4m 5n)2
 143.39: For 3742, expand as a binomial series and simplify. (2x 3)5
 143.40: For 3742, expand as a binomial series and simplify. (3a + 2)4
 143.41: For 3742, expand as a binomial series and simplify. (x2 + y3)6
 143.42: For 3742, expand as a binomial series and simplify. (a3 b2)5
 143.43: For 4352, find the indicated term in the binomial series. (x + y)8 ...
 143.44: For 4352, find the indicated term in the binomial series. (p + j)11...
 143.45: For 4352, find the indicated term in the binomial series. (p j)15, ...
 143.46: For 4352, find the indicated term in the binomial series. (c d) 19,...
 143.47: For 4352, find the indicated term in the binomial series. (x3 y2) 1...
 143.48: For 4352, find the indicated term in the binomial series. (x3 y2) 2...
 143.49: For 4352, find the indicated term in the binomial series. (3x + 2y)...
 143.50: For 4352, find the indicated term in the binomial series. (3x + 2y)...
 143.51: For 4352, find the indicated term in the binomial series. (r q) 15,...
 143.52: For 4352, find the indicated term in the binomial series. (a b)17, ...
 143.53: Journal Problem: Update your journal with things you have learned s...
Solutions for Chapter 143: Series and Partial Sums
Full solutions for Precalculus with Trigonometry: Concepts and Applications  1st Edition
ISBN: 9781559533911
Solutions for Chapter 143: Series and Partial Sums
Get Full SolutionsChapter 143: Series and Partial Sums includes 53 full stepbystep solutions. This textbook survival guide was created for the textbook: Precalculus with Trigonometry: Concepts and Applications, edition: 1. Precalculus with Trigonometry: Concepts and Applications was written by and is associated to the ISBN: 9781559533911. Since 53 problems in chapter 143: Series and Partial Sums have been answered, more than 19787 students have viewed full stepbystep solutions from this chapter. This expansive textbook survival guide covers the following chapters and their solutions.

Additive identity for the complex numbers
0 + 0i is the complex number zero

Arccotangent function
See Inverse cotangent function.

Backtoback stemplot
A stemplot with leaves on either side used to compare two distributions.

Cardioid
A limaçon whose polar equation is r = a ± a sin ?, or r = a ± a cos ?, where a > 0.

Composition of functions
(f ? g) (x) = f (g(x))

Confounding variable
A third variable that affects either of two variables being studied, making inferences about causation unreliable

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

Finite sequence
A function whose domain is the first n positive integers for some fixed integer n.

Firstdegree equation in x , y, and z
An equation that can be written in the form.

Frequency distribution
See Frequency table.

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.

Graphical model
A visible representation of a numerical or algebraic model.

Law of cosines
a2 = b2 + c2  2bc cos A, b2 = a2 + c2  2ac cos B, c2 = a2 + b2  2ab cos C

LRAM
A Riemann sum approximation of the area under a curve ƒ(x) from x = a to x = b using x1 as the lefthand endpoint of each subinterval

Shrink of factor c
A transformation of a graph obtained by multiplying all the xcoordinates (horizontal shrink) by the constant 1/c or all of the ycoordinates (vertical shrink) by the constant c, 0 < c < 1.

Solve graphically
Use a graphical method, including use of a hand sketch or use of a grapher. When appropriate, the approximate solution should be confirmed algebraically

Tree diagram
A visualization of the Multiplication Principle of Probability.

Upper bound test for real zeros
A test for finding an upper bound for the real zeros of a polynomial.

Variance
The square of the standard deviation.

Zoom out
A procedure of a graphing utility used to view more of the coordinate plane (used, for example, to find theend behavior of a function).