Schaum's outline of theory and problems of beginning finite mathematics / Seymour Lipschutz, John J. Schiller, R. Alu Srinivasan.

CHAPTER 1 Linear equations and Linear growth
1.1 Introduction; Real Line R
1.2 Cartesian Plane R2
1.3 Linear equation in one unknown
1.4 Linear equation in two unknowns and their graphs
Slopes of lines
etc

CHAPTER 2 Exponential growth
2.1 Introduction: Linear vs. Exponential change
2.2 Exponential growth
2.3 Logarithms
2.4 Doubling timing
2.5 Exponential decay
etc

CHAPTER 3 Financial mathematics
3.1 Simple interest
3.2 Simple discount
3.3 Compound interest
3.4 Continuous interest
3.5 Effective rate of interest
etc.

CHAPTER 4 Set theory
4.1 Introduction
4.2 Sets and elements: Subsets
4.3 Venn Diagrams
4.4 Set operations
4.5 Finite sets; counting principles
etc

CHAPTER 5 Techniques of counting
5.1 Introduction
5.2 Basic counting principles
5.3 Mathematical functions
5.4 Permutations
5.5 Combinations
etc

CHAPTER 6 Probability theory
6.1 Introduction
6.2 Sample space and event
6.3 Finite probability spaces
6.4 Conditional probability
6.5 Independent events
etc

CHAPTER 7 Descriptive statistics
7.1 Introduction; The nature of statistics
7.2 Gathering Data; Random samples
7.3 Displaying data; Frequency histograms
7.4 Measure of central tendency; Sample mean and median
7.5 Measure of dispersion; Sample variance and standard deviation
etc

CHAPTER 8 Inferential statistics
Sampling distributions
The cxentral limit theorem
Confidence interval for population means
Chi-square test for goodness of fit

CHAPTER 9 Graphs and networks
9.1 Introduction
9.2 Euler Circuits
9.3 The letter carrier problem
9.4 Hamlitonian Circuit
9.5 Complete graphs
etc

CHAPTER 10 Voting system
10.1 Introduction
10.2 Elections with two candidates
10.3 Single- voting Plurality system with three or more candidates
10.4 Voting systems with preference list ballot and more than two candidates

CHAPTER 11 Geometry
11.1 Introduction
11.2 Basic objects of plane geometry
11.3 Angle measurement
11.4 Planar Figures
11.5 Euclid's postulates: The development of plane geometry
etc

CHAPTER 12 Linear inequalities and linear programming
12.1 Introduction
12.2 Linear inequalities in the plane
12.3 System of linear inequalities and corner points
12.4 Application of system of linear inequalities
12.5 A maximum linear programming problem
etc

Includes index.