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Business Statistics with Solutions in R covers a wide range of applications of statistics in solving business related problems. It will introduce readers to quantitative tools that are necessary for daily business needs and help them to make evidence-based decisions. The book provides an insight on how to summarize data, analyze it, and draw meaningful inferences that can be used to improve decisions. It will enable readers to develop computational skills and problem-solving competence using the open source language, R.
Mustapha Abiodun Akinkunmi uses real life business data for illustrative examples while discussing the basic statistical measures, probability, regression analysis, significance testing, correlation, the Poisson distribution, process control for manufacturing, time series analysis, forecasting techniques, exponential smoothing, univariate and multivariate analysis including ANOVA and MANOVA and more in this valuable reference for policy makers, professionals, academics and individuals interested in the areas of business statistics, applied statistics, statistical computing, finance, management and econometrics.
Auteur
Mustapha Abiodun Akinkunmi, associate professor of finance and chair of the accounting and finance department at the American University of Nigeria, Yola, Nigeria, is a financial economist and technology strategist with over 25 years of experience in estimation, planning, and forecasting using statistical and econometric methods, with particular expertise in risk, expected utility, discounting, binomial-tree valuation methods, financial econometrics models, Monte Carlo simulations, macroeconomics, and exchange rate modeling. Dr. Akinkunmi has performed extensive software development for quantitative analysis of capital markets, revenue and payment gateway, predictive analytics, data science, and credit risk management. He has worked as a business strategist with AT&T, Salomon Brothers, Goldman Sachs, Phibro Energy, First Boston (Credit Suisse First Boston), World Bank, and Central Bank of Nigeria. He has taught and researched at Manhattan College, Riverdale, NY; Fordham University, New York, NY; University of Lagos, Lagos, Nigeria; State University of New York-FIT, New York, NY; Montclair State University, Montclair, NJ; and American University, Yola, Nigeria. In 1990, he founded Technology Solutions Incorporated (TSI) in New York, which focused on data science and software application development for clients including major financial services institutions. Dr. Akinkunmi is the former Honorable Commissioner for Finance, Lagos State, Nigeria.
Contenu
Chapter One: Introduction to Statistical Analysis
1.1 Scale of measurement
1.2 Data, data collection and presentation
1.3 Data grouping
1.4 Methods of visualizing data
1.5 Introduction to R software
Chapter Two: Descriptive Data
Chapter One: Introduction to Statistical Analysis
Scale of measurement
Data, data collection and presentation
Data grouping
Methods of visualizing data
Introduction to R software
Chapter Two: Descriptive Data
2.1. Measure of Central tendency
2.2. Measure of Dispersion
2.3. Shapes of the distributionsymmetric and asymmetric
2.4. Summary statistics of data using R
Chapter Three: Basic Probability Concepts
3.1. Experiment and sample space
3.2. Elementary events
3.3 Venn diagram and probability matrices for two sets probability problems.
3.4 Addition rule of probability
3.5 Independent events and dependent events.
3.6 Multiplication rule of probability
3.7 Conditional probabilities
Chapter Four: Discrete Probability Distributions
4.1. Expected value and variance of a discrete random variable
4.2. Binomial probability distribution
4.3. Expected value and variance of a binomial distribution
4.4. Solve problems involving binomial distribution using R
Chapter Five: Continuous Probability Distribution
5.1. Normal distribution and standardized normal distribution
5.2. Normal curve
5.3. Approximate normal to the binomial distribution
5.4. Use of the normal distribution in business problem solving using R
Chapter Six: Sampling and Sampling Distribution
6.1. Probability and non-probability sampling
6.2. Sampling techniques- simple random, systematic, stratified, and cluster samples
6.3. Sampling distribution of the mean
6.4. Central limit theorem and its significance
Chapter Seven: Confidence Intervals for Single Population Mean and Proportion
7.1. Point estimates and interval estimates
7.2. Confidence intervals for mean and proportion
7.3. Confidence interval for proportion
7.4 Factors that determine margin of error
Chapter Eight: Hypothesis Testing for Single Population Mean and Proportion
8.1. Null and alternative hypotheses
8.2 Type I and Type II Error
8.3. Acceptance and Rejection regions
8.4. Hypothesis testing procedure
Chapter Nine: Regression Analysis and Correlation
9.1. Construction of line fit plots
9.2. Types of regression analysis
9.2.1 Uses of regression analysis
9.2.2 Simple linear regression
9.2.3 Assumptions of simple linear regression
9.3. Multiple linear regression
9.3.1 Significance testing of each variable
9.3.2. Interpretation of regression coefficients and other output
9.4 Pearson correlation coefficient
9.4.1 Assumptions of correlation test
9.4.2 Types of correlation
9.4.3 Coefficient of determination
9.4.4 Test for the significance of correlation coefficient (r)
Chapter Ten: Poisson Distribution
10.1. Poisson distribution and its properties
10.2. Mean and variance of a Poisson distribution
10.3. Application of Poisson distribution
10.4. Poisson to approximate the Binomial
Chapter Eleven: Uniform Distribution
11.1. Uniform distribution and its properties
11.2. Mean and variance of a uniform distribution
11.3. Application of uniform distribution
Chapter Twelve: Statistical Process Control <p>...