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9780333963357

Essential Quantitative Methods for Business, Management and Finance, Second Edition

by
  • ISBN13:

    9780333963357

  • ISBN10:

    0333963350

  • Edition: 2nd
  • Format: Trade Paper
  • Copyright: 2001-12-14
  • Publisher: Palgrave Macmillan
  • Purchase Benefits
List Price: $45.00

Summary

Designed to provide the essential elements of an introductory quantitative methods module, this text has proved a very popular choice with students. Written in a concise and student-friendly style, it contains frequent activities and questions for students to practice the techniques taught. New to this second edition is the extensive use of Excel, and a companion website at www.palgrave.com/business/oakshott.

Author Biography

Les Oakshott is Senior Lecturer in the Department of Mathematical Sciences, University of the West of England.

Table of Contents

Preface to the Second Edition xiv
Notes to the Second Edition xvi
Revision mathematics
1(13)
Introduction
1(1)
Number and number operations
1(1)
Decimals, fractions and percentages
2(2)
Powers and roots
4(1)
Elementary algebra
5(2)
Indices and logs
7(1)
Mathematical symbols
8(1)
Graphs and straight lines
9(1)
Solving linear equations graphically
10(1)
Solving linear equations simultaneously
11(1)
Inequations
12(1)
Further reading
13(1)
Sampling methods
14(18)
Introduction
14(1)
The basics of sampling
14(3)
Questionnaire design
17(2)
Simple random sampling
19(2)
Stratified sampling
21(1)
Multi-stage sampling
22(1)
Cluster sampling
23(1)
Systematic sampling
23(1)
Quota sampling
24(1)
Other sampling methods
25(1)
Secondary sources of data
26(1)
Summary
27(1)
Further reading
27(1)
Exercises
27(5)
Presentation of data
32(31)
Introduction
32(1)
Data classification
32(1)
Tabulation of data
33(6)
Diagrammatic representation of data
39(10)
Pie charts
39(1)
Bar charts
40(2)
Line graphs
42(1)
Histograms
43(2)
Frequency polygons
45(2)
Ogive
47(2)
Creating charts with Excel
49(7)
Summary
56(1)
Further reading
57(1)
Exercises
57(6)
Summarising data
63(31)
Introduction
63(1)
Measures of location
63(9)
The mean, median and mode
64(2)
The mean, median and mode for a frequency distribution
66(6)
Measures of spread
72(5)
The standard deviation
73(3)
The standard deviation for a frequency distribution
76(1)
Coefficient of variation
77(1)
Box and whisker plots
78(1)
Automatic methods of calculating measures of location and spread
79(7)
The use of Excel
80(6)
Summary
86(1)
Further reading
86(1)
Exercises
87(7)
Index numbers
94(14)
Introduction
94(1)
Simple indices
94(3)
Weighted aggregated indices
97(4)
Laspeyres' index
98(1)
Paasche's index
99(2)
Retail price index
101(1)
Summary
102(1)
Further reading
102(1)
Exercises
102(6)
Investment appraisal
108(22)
Introduction
108(1)
Measures of investment worth
108(2)
Traditional methods for comparing projects
110(1)
Discounted cash flow techniques
111(7)
Net present value
114(1)
Internal rate of return
115(3)
Other applications of the compound interest formula
118(6)
Sinking funds
118(2)
Constant repayments
120(2)
Depreciation
122(1)
Compound interest with continuous compounding
123(1)
Summary
124(1)
Further reading
125(1)
Exercises
125(5)
Introduction to probability
130(21)
Introduction
130(1)
Basic ideas
130(2)
The probability of compound events
132(3)
Conditional probability
135(1)
Tree diagrams
136(3)
Bayes' theorem
139(4)
Permutations and combinations
143(2)
Expected value
145(1)
Summary
146(1)
Further reading
146(1)
Exercises
146(5)
Probability distributions
151(31)
Introduction
151(1)
Discrete and continuous probability distributions
151(2)
The binomial distribution
153(7)
The mean and standard deviation of the binomial distribution
158(2)
The Poisson distribution
160(3)
The use of the Poisson distribution as an approximation to the binomial distribution
162(1)
The mean and standard deviation of the Poisson distribution
163(1)
The normal distribution
163(12)
The standard normal distribution
165(2)
Standardising normal distributions
167(5)
The normal distribution as an approximation to the binomial distribution
172(2)
The normal distribution as an approximation to the Poisson distribution
174(1)
Summary
175(1)
Further reading
175(1)
Exercises
175(7)
Decision-making under conditions of uncertainty
182(29)
Introduction
182(1)
Payoff tables
183(3)
The value of perfect information
186(1)
Decision trees
186(11)
Decision trees and Bayes' theorem
190(4)
Sensitivity analysis
194(3)
Utility
197(5)
Summary
202(1)
Further reading
202(1)
Exercises
202(9)
Analysis and interpretation of sample data
211(18)
Introduction
211(1)
Samples and sampling
211(1)
Point estimates
212(2)
Sampling distribution of the mean
214(2)
Confidence intervals for a population mean for large samples
216(3)
Confidence intervals for a population mean for small samples
219(2)
Confidence interval of a percentage
221(1)
Calculation of sample size
222(1)
Finite populations
223(1)
Summary
224(1)
Further reading
224(1)
Exercises
224(5)
Testing a hypothesis
229(32)
Introduction
229(1)
The purpose of hypothesis testing
229(1)
Large sample test for a population mean
230(5)
Small sample test for a population mean
235(2)
The Z-test for a population percentage
237(2)
Hypothesis test involving two population means
239(5)
Large sample tests for two independent population means
239(1)
Small sample tests for two independent population means
240(2)
Paired samples
242(2)
Hypothesis tests involving two population percentages
244(2)
The chi-square hypothesis test
246(5)
The `goodness of fit' test
247(2)
The test of association
249(2)
Summary
251(2)
Further reading
253(1)
Exercises
253(8)
Correlation and regression
261(25)
Introduction
261(1)
Scatter diagrams
261(4)
Correlation
265(5)
Spearman's rank correlation coefficient (R)
265(3)
Pearson's product moment correlation coefficient (r)
268(2)
Linear regression
270(1)
The method of least squares
271(2)
Coefficient of determination
273(1)
Automatic methods of analysing bivariate data
273(7)
Summary
280(1)
Further reading
281(1)
Exercises
281(5)
Time series analysis
286(24)
Introduction
286(1)
The decomposition model
286(2)
Isolating the trend
288(4)
Isolating the seasonal component
292(3)
Analysis of errors
295(3)
Seasonally adjusted series
298(1)
Forecasting using the decomposition model
299(2)
Exponential smoothing
301(2)
Using spreadsheets in time series analysis
303(3)
Summary
306(1)
Further reading
306(1)
Exercises
306(4)
Linear programming
310(23)
Introduction
310(1)
Basics of linear programming
310(1)
Model formulation
311(2)
Graphical solution of linear programming problems
313(1)
Finding the optimum -- the isoprofit/cost method
314(2)
Finding the optimum -- an alternative method
316(1)
Tight and slack constraints
317(1)
Sensitivity analysis
317(4)
Changes to the right hand side of a constraint
317(1)
Changes to the objective function coefficients
318(3)
Minimisation problems
321(2)
Using Excel's `Solver' to solve linear programming problems
323(4)
Summary
327(1)
Further reading
327(1)
Exercises
327(6)
Critical path analysis
333(18)
Introduction
333(1)
The activity-on-node method
333(4)
The float of an activity
337(1)
Resource scheduling
338(2)
Cost scheduling
340(3)
Summary
343(1)
Further reading
344(1)
Exercises
344(7)
Inventory control
351(13)
Introduction
351(1)
Costs of holding stock
351(1)
The Economic Order Quantity (EOQ) model
352(5)
Time between orders and the re-order level
356(1)
Discounts
357(1)
Uncertainty in demand
357(3)
Summary
360(1)
Further reading
360(1)
Exercises
360(4)
Simulation
364(15)
Introduction
364(1)
Queuing problems
364(2)
Random numbers
366(2)
Tabular simulation
368(1)
Accuracy of simulation results
369(1)
Spreadsheet simulation
370(4)
Summary
374(1)
Further reading
374(1)
Exercises
374(5)
Appendix 1: Answers to selected exercises in the text 379(9)
Appendix 2: Statistical tables 388(14)
Appendix 3: Mathematical and statistical formulae 402(7)
Index 409

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