MT 312 STATISTICS Jeaneth Balaba, Lecturer ISHRM 1 st Semester, 2014-2015 1.

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Presentation transcript:

MT 312 STATISTICS Jeaneth Balaba, Lecturer ISHRM 1 st Semester,

Good morning! 1.Self-introduction 2.ISHRM Vision and Mission 3.Classroom policy 4.Grading system 5.Other clarifications 6.Trivia information 7.Lesson introduction 8.Lesson proper

CLASSROOM POLICY Attendance & Punctuality Classroom Behavior & Language Grading System Attendance10% Quiz15% Activity15% Exams60% Overall Rating: Prelims 100%, Mid-Terms 100%, Pre-finals 30%, Finals 70% Personal Profile (Index card) – Quiz #1

PERSONAL PROFILE ON A 3X5 INDEX CARD Name:1x1 Photo Subject and Section: Course and Year: Age/Birthday: Home Location: address: Course expectation: (1-2 sentences) *Note: Leave the back portion of the index card blank*

Making the connection… Brainstorm on what statistics is all about…

We like to think that we have control over our lives. But in reality there are many things that are outside our control. Everyday we are confronted by our own ignorance. According to Albert Einstein: “God does not play dice.” But we all should know better than Prof. Einstein. The world is governed by Quantum Mechanics where Probability reigns supreme. Why study Statistics?

You wake up in the morning and the sunlight hits your eyes. Then suddenly without warning the world becomes an uncertain place.  How long will you have to wait for the Number 10 Bus this morning?  When it arrives will it be full?  Will it be out of service?  Will it be raining while you wait?  Will you be late for your 9am Maths lecture? Consider a day in the life of an average UCD student.

 It is used by Physicists to predict the behaviour of elementary particles.  It is used by engineers to build computers.  It is used by economists to predict the behaviour of the economy.  It is used by stockbrokers to make money on the stockmarket.  It is used by psychologists to determine if you should get that job. Probability is the Science of Uncertainty.

 Statistics is the Science of Data.  The Statistics you have seen before has been probably been Descriptive Statistics.  And Descriptive Statistics made you feel like this …. What about Statistics?

 It is a discipline that allows us to estimate unknown quantities by making some elementary measurements.  Using these estimates we can then make Predictions and Forecast the Future What is Inferential Statistics?

11 Chapter 1: Introduction to Statistics

12 Variables A variable is a characteristic or condition that can change or take on different values. Most research begins with a general question about the relationship between two variables for a specific group of individuals.

13 Population The entire group of individuals is called the population. For example, a researcher may be interested in the relation between class size (variable 1) and academic performance (variable 2) for the population of third-grade children.

14 Sample Usually populations are so large that a researcher cannot examine the entire group. Therefore, a sample is selected to represent the population in a research study. The goal is to use the results obtained from the sample to help answer questions about the population.

16 Types of Variables Variables can be classified as discrete or continuous. Discrete variables (such as class size) consist of indivisible categories, and continuous variables (such as time or weight) are infinitely divisible into whatever units a researcher may choose. For example, time can be measured to the nearest minute, second, half-second, etc.

17 Real Limits To define the units for a continuous variable, a researcher must use real limits which are boundaries located exactly half- way between adjacent categories.

18 Measuring Variables To establish relationships between variables, researchers must observe the variables and record their observations. This requires that the variables be measured. The process of measuring a variable requires a set of categories called a scale of measurement and a process that classifies each individual into one category.

19 4 Types of Measurement Scales 1.A nominal scale is an unordered set of categories identified only by name. Nominal measurements only permit you to determine whether two individuals are the same or different. 2.An ordinal scale is an ordered set of categories. Ordinal measurements tell you the direction of difference between two individuals.

20 4 Types of Measurement Scales 3. An interval scale is an ordered series of equal- sized categories. Interval measurements identify the direction and magnitude of a difference. The zero point is located arbitrarily on an interval scale. 4. A ratio scale is an interval scale where a value of zero indicates none of the variable. Ratio measurements identify the direction and magnitude of differences and allow ratio comparisons of measurements.

21 Correlational Studies The goal of a correlational study is to determine whether there is a relationship between two variables and to describe the relationship. A correlational study simply observes the two variables as they exist naturally.

23 Descriptive Statistics Descriptive statistics are methods for organizing and summarizing data. For example, tables or graphs are used to organize data, and descriptive values such as the average score are used to summarize data. A descriptive value for a population is called a parameter and a descriptive value for a sample is called a statistic.

24 Inferential Statistics Inferential statistics are methods for using sample data to make general conclusions (inferences) about populations. Because a sample is typically only a part of the whole population, sample data provide only limited information about the population. As a result, sample statistics are generally imperfect representatives of the corresponding population parameters.

25 Data The measurements obtained in a research study are called the data. The goal of statistics is to help researchers organize and interpret the data.

26 Sampling Error The discrepancy between a sample statistic and its population parameter is called sampling error. Defining and measuring sampling error is a large part of inferential statistics.

28 Notation The individual measurements or scores obtained for a research participant will be identified by the letter X (or X and Y if there are multiple scores for each individual). The number of scores in a data set will be identified by N for a population or n for a sample. Summing a set of values is a common operation in statistics and has its own notation. The Greek letter sigma, Σ, will be used to stand for "the sum of." For example, ΣX identifies the sum of the scores.

29 Order of Operations 1.All calculations within parentheses are done first. 2.Squaring or raising to other exponents is done second. 3.Multiplying, and dividing are done third, and should be completed in order from left to right. 4.Summation with the Σ notation is done next. 5.Any additional adding and subtracting is done last and should be completed in order from left to right.