# |
Learning Outcomes |
1 |
Understand basic concepts, methods and techniques of sampling theory, sampling distributions, statistical estimation and hypothesis testing, ANOVA, correlation and regression analysis.
|
2 |
Choose and apply most appropriate hypothesis tests among from parametric and nonparametric hypothesis tests.
|
3 |
Investigate and interpret the claims about one, two and more than two population parameters.
|
4 |
Apply and interpret the univariate parametric hypothesis tests using SPSS.
|
5 |
Compute and interpret simple parametric and nonparametric correlation coefficients with SPSS.
|
6 |
Develop appropriate simple and multiple regression models with SPSS and interpret SPSS results.
|
# |
Subjects |
Teaching Methods and Technics |
1 |
Sampling and Key Concepts, Sampling Error, The Purposes of Sampling, Reasons for Sampling and the Sampling Design Process. |
Lecturing |
2 |
Sampling Methods and SPSS Applications and Introduction to SPSS. |
Lecturing |
3 |
Sampling Distributions: The Sampling Distribution of the Arithmetic Mean, the Sampling Distribution of the Sample Proportion, the Sampling Distribution of the Sample Variance, the Sampling Distributions and Central Limit Theorem (CLT), Statistical Estimation, Basic Concepts and SPSS Applications. |
Lecturing |
4 |
Hypothesis Testing: Concepts of Hypothesis Testing, Classification of Hypothesis Testing, Basic Steps in Hypothesis Testing, Errors in Hypothesis Testing (Type I and Type II Error) and Confidence Interval, Significance Level and Power of the Test, p-Value and Hypothesis Testing. |
Lecturing |
5 |
Parametric one Sample and Two Independent Sample t or z test and SPSS Applications and Interpretations. |
Lecturing |
6 |
Parametric Two Dependent Sample t or z test and SPSS Applications and Interpretations. |
Lecturing |
7 |
One-Way ANOVA and N-Way ANOVA Models, Multiple Comparison Tests, SPSS Applications and Interpretations. |
Lecturing |
8 |
Midterm Exam |
Exam |
9 |
Chi-Square Tests: Chi-Square Independence Test, Chi-Square Homogeneity Tests, Chi-Square Goodness-of-Fit Tests and Chi-Square Based Nonparametric Correlation Coefficients: The Computation and Interpretation of Phi (ø), Cramer’s V and Contingency Coefficient (c) with SPSS. |
Lecturing |
10 |
Computation and Interpretation of Pearson Correlation Coefficient (r) and Spearman Correlation Coefficient (rs) with SPSS. |
Lecturing |
11 |
Regression Analysis: Basic Concepts and Technical Details, Objectives and Assumptions of Regression Analysis. |
Lecturing |
12 |
Deviations from the Assumptions and Solutions, Pitfalls and Limitations Associated with Regression Analysis. |
Lecturing |
13 |
Analyzing and Interpretation of Cross-Sectional Data with Regression Analysis. |
Lecturing |
14 |
Analyzing and Interpretation of Time Series with Regression Analysis. |
Lecturing |
15 |
Multicolinearity and Stepwise Regression Analysis. |
Lecturing |
16 |
Final Exam |
Exam |
# |
Learning Outcomes |
Program Outcomes |
Method of Assessment |
1 |
Understand basic concepts, methods and techniques of sampling theory, sampling distributions, statistical estimation and hypothesis testing, ANOVA, correlation and regression analysis.
|
2͵3 |
1͵2 |
2 |
Choose and apply most appropriate hypothesis tests among from parametric and nonparametric hypothesis tests.
|
1͵2͵3 |
1͵2 |
3 |
Investigate and interpret the claims about one, two and more than two population parameters.
|
1͵2͵3 |
1͵2 |
4 |
Apply and interpret the univariate parametric hypothesis tests using SPSS.
|
1͵2͵3 |
1͵2 |
5 |
Compute and interpret simple parametric and nonparametric correlation coefficients with SPSS.
|
1͵2͵3 |
1͵2 |
6 |
Develop appropriate simple and multiple regression models with SPSS and interpret SPSS results.
|
1͵2͵3 |
1͵2 |