Statistics 1 (Edexcel Modular Math for AS and A level)
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Greg Attwood
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Statistics 1 (Edexcel Modular Math for AS and A level)
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1. Mathematical Models in Probability and Statistics
Theory
Page 9
1.1. What Are Mathematical Models?
Theory
Page 10
1.2. Designing a Mathematical Model
Theory
Page 11
2. Representation and Summary of Data – Location
Theory
Page 14
2.1. Classification of Variables
Theory
Page 15
2.2. Classification of Quantitative Variables into Continuous or Discrete Variables
Theory
Page 15
2.3. Frequency Tables and Grouping Data
Theory
Page 16
2.4. Measures of Location
Theory
Page 20
2.5. Which Is the Correct Measure of Location?
Theory
Page 24
2.6. Calculating Measures of Location from a Frequency Distribution Table
Theory
Page 25
2.7. Calculating Measures of Location for Grouped Data
Theory
Page 28
2.8. Coding
Theory
Page 32
3. Representation and Summary of Data – Measures of Dispersion
Theory
Page 38
3.1. Range and Quartiles
Theory
Page 39
3.2. Percentiles
Theory
Page 44
3.3. Standard Deviation and Variance for Discrete Data
Theory
Page 47
3.4. Variance and Standard Deviation for a Frequency Table and Grouped Frequency Distribution
Theory
Page 49
3.5. Coding
Theory
Page 53
4. Representation of Data
Theory
Page 60
4.1. Stem and Leaf Diagrams
Theory
Page 61
4.2. Outliers
Theory
Page 65
4.3. Box Plots
Theory
Page 66
4.4. Using Box Plots to Compare Sets of Data
Theory
Page 68
4.5. Representing Data on a Histogram
Theory
Page 69
4.6. Skewness
Theory
Page 74
4.7. Comparing the Distributions of Data Sets
Theory
Page 77
5. Probability
Theory
Page 85
5.1. Probability Vocabulary
Theory
Page 86
5.2. Solving Probability Problems by Drawing Venn Diagrams
Theory
Page 88
5.3. Using Formulae to Solve Problems
Theory
Page 93
5.4. Solving Problems Using Conditional Probability
Theory
Page 95
5.5. Conditional Probabilities on Tree Diagrams
Theory
Page 99
5.6. Mutually Exclusive and Independent Events
Theory
Page 103
5.7. Solving Probability Problems
Theory
Page 109
Revision Exercise 1
Problem
Page 116
6. Correlation
Theory
Page 122
6.1. Scatter Diagrams
Theory
Page 123
6.2. Calculating Measures for the Variability of Bivariate Data
Theory
Page 127
6.3. Using the Product Moment Correlation Coefficient, r
Theory
Page 129
6.4. Determining the Strength of a Linear Relationship
Theory
Page 132
6.5. The Limits of the Product Moment Correlation Coefficient
Theory
Page 133
6.6. Coding
Theory
Page 135
7. Regression
Theory
Page 142
7.1. Connecting Variables
Theory
Page 143
7.2. Independent and Dependent Variables
Theory
Page 144
7.3. Minimising the Sum of the Squares of the Residuals
Theory
Page 145
7.4. Coding
Theory
Page 148
7.5. The Regression Equation
Theory
Page 150
8. Discrete Random Variables
Theory
Page 158
8.1. Discrete Random Variables and Random Variables
Theory
Page 159
8.2. Specifying a Variable
Theory
Page 160
8.3. Sum of Probabilities
Theory
Page 161
8.4. Finding the Probability that X Is Less than or Greater than a Value, or Between Two Values
Theory
Page 164
8.5. The Cumulative Distribution Function
Theory
Page 164
8.6. The Mean or Expected Value of a Discrete Random Variable
Theory
Page 167
8.7. The Expected Value for X²
Theory
Page 168
8.8. The Variance of a Random Variable
Theory
Page 171
8.9. The Expected Value and Variance of a Function of X
Theory
Page 173
8.10. Finding the Mean and Standard Deviation of the Original Data Given the Mean and Standard Deviation of the Coded Data
Theory
Page 176
8.11. A Model for the Probability Distribution
Theory
Page 178
9. The Normal Distribution
Theory
Page 184
9.1. Use Tables to Find Probabilities in the Standard Normal Distribution Z
Theory
Page 185
9.2. Use Tables to Find the Value of z Given a Probability
Theory
Page 187
9.3. Transform Any Normal Distribution into Z and Use Tables
Theory
Page 190
9.4. Use Normal Tables to Find μ and σ
Theory
Page 193
9.5. Use the Normal Distribution to Answer Questions in Context
Theory
Page 197
Revision Exercise 2
Problem
Page 201
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