Chapter Eight: Using Statistics to Answer Questions. Chapter Eight: Using Statistics to Answer Questions. Statistics. Chapter Eight: Using Statistics to Answer Questions. Statistics Statistics is a branch of mathematics that involves the collection, analysis, and interpretation of data.
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Chapter Eight: Using Statistics to Answer Questions
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Chapter Eight: Using Statistics to Answer Questions • Statistics • Statistics is a branch of mathematics that involves the collection, analysis, and interpretation of data. • Two main branches of statistics assist your decisions in different ways.
Chapter Eight: Using Statistics to Answer Questions • Statistics • Statistics is a branch of mathematics that involves the collection, analysis, and interpretation of data. • Two main branches of statistics assist your decisions in different ways. • Descriptive Statistics
Chapter Eight: Using Statistics to Answer Questions • Statistics • Statistics is a branch of mathematics that involves the collection, analysis, and interpretation of data. • Two main branches of statistics assist your decisions in different ways. • Descriptive Statistics • Descriptive statistics are used to summarize any set of numbers so you can understand and talk about them more intelligibly.
Chapter Eight: Using Statistics to Answer Questions • Statistics • Statistics is a branch of mathematics that involves the collection, analysis, and interpretation of data. • Two main branches of statistics assist your decisions in different ways. • Descriptive Statistics • Inferential Statistics
Chapter Eight: Using Statistics to Answer Questions • Statistics • Statistics is a branch of mathematics that involves the collection, analysis, and interpretation of data. • Two main branches of statistics assist your decisions in different ways. • Descriptive Statistics • Inferential Statistics • Inferential statistics are used to analyze data after you have conducted an experiment to determine whether your independent variable had a significant effect.
Descriptive Statistics • We use descriptive statistics when we want to summarize a set or distribution of numbers in order to communicate their essential characteristics.
Descriptive Statistics • We use descriptive statistics when we want to summarize a set or distribution of numbers in order to communicate their essential characteristics. • One of these essential characteristics is a measure of the typical or representative score, called a measure of central tendency.
Descriptive Statistics • We use descriptive statistics when we want to summarize a set or distribution of numbers in order to communicate their essential characteristics. • One of these essential characteristics is a measure of the typical or representative score, called a measure of central tendency. • A second essential characteristic that we need to know about a distribution is how much variability or spread exists in the scores.
Scales of Measurement • Measurement • The assignment of symbols to events according to a set of rules.
Scales of Measurement • Measurement • The assignment of symbols to events according to a set of rules. • Scale of measurement • A set of measurement rules
Scales of Measurement • Nominal Scale • Ordinal Scale • Interval Scale • A scale of measurement that permits rank ordering of events with the assumption of equal intervals between adjacent events.
Scales of Measurement • Nominal Scale • Ordinal Scale • Interval Scale • Ratio Scale
Scales of Measurement • Nominal Scale • Ordinal Scale • Interval Scale • Ratio Scale • A scale of measurement that permits rank ordering of events with the assumption of equal intervals between adjacent events and a true zero point.
Measures of Central Tendency • Mode • The score in a distribution that occurs most often. • Median • The number that divides a distribution in half.
Measures of Central Tendency • Mode • The score in a distribution that occurs most often. • Median • The number that divides a distribution in half. • Mean
Measures of Central Tendency • Mode • The score in a distribution that occurs most often. • Median • The number that divides a distribution in half. • Mean • The arithmetic average of a set of numbers. It is found by adding all the scores in a set and then dividing by the number of scores.
Graphing Your Results • Pie Chart • Histogram • A graph in which the frequency for each category of a quantitative variable is represented as a vertical column that touches the adjacent column.
Graphing Your Results • Pie Chart • Histogram • Bar Graph • A graph in which the frequency for each category of a qualitative variable is represented as a vertical column. The columns of a bar graph do not touch.
Graphing Your Results • Pie Chart • Histogram • Bar Graph • Frequency Polygon • A graph that is constructed by placing a dot in the center of each bar of a histogram and then connecting the dots.
Graphing Your Results • Pie Chart • Histogram • Bar Graph • Frequency Polygon • Line Graph
Graphing Your Results • Pie Chart • Histogram • Bar Graph • Frequency Polygon • Line Graph • A graph that is frequently used to depict the results of an experiment. The vertical or y axis is known as the ordinate and the horizontal or x axis is known as the abscissa.
Calculating and Computing Statistics • You can find statistical formulas in Appendix B of your text. • All statistical formulas merely require addition, subtraction, multiplication, division, and finding square roots.
Calculating and Computing Statistics • You can find statistical formulas in Appendix B of your text. • All statistical formulas merely require addition, subtraction, multiplication, division, and finding square roots. • Your department may have access to some standard statistical packages such as SPSS, SAS, BMD, Minitab, etc.
Measures of Variability • Variability • Range • Variance • Standard Deviation • The standard deviation is the square root of the variance. It has important relations to the normal curve.
Measures of Variability • Normal distribution • A symmetrical, bell-shaped distribution having half the scores above the mean and half the scores below the mean.
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