Graduate
Institute of Graduate Studies
Engineering Management English(Thesis)
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Statistical Engineering

Course CodeSemester Course Name LE/RC/LA Course Type Language of Instruction ECTS
IEM0102 Statistical Engineering 3/0/0 DE English 9
Course Goals
Statistics is one of the core concepts in engineering management. The majority of the engineering management tools and techniques are based on statistics. This course aims to provide students with the theoretical and applied knowkedge of statistics that an engineer should have.
Prerequisite(s) -
Corequisite(s) -
Special Requisite(s) Attendance is mandatory; students who have attended less than 60% of classes will receive zero points from the term project regardless of their exam grades. Each student is expected to actively participate in classroom discussions and exercises.
Instructor(s) Assist. Prof. Dr. Duygun Fatih Demirel
Course Assistant(s) -
Schedule This course is not offered in this semester.
Office Hour(s) This course is not offered in this semester.
Teaching Methods and Techniques Lecture, question-answer, discussion, problem solving
Principle Sources Douglas C. Montgomery and George C. Runger ,  Statistics and Probability for Engineers, 6th edition, Wiley
Other Sources Course notes
Course Schedules
Week Contents Learning Methods
1. Week Axioms of Probability, Bayes Theorem, Discrete and Continuous Random Variables Lecture, question-answer, discussion, problem solving
2. Week Sample and Population Mean, Variance, Stem and Leaf Diagram, Quartiles, Histograms, Box-Plots, and Probability Plots Lecture, question-answer, discussion, problem solving
3. Week Sampling Distribution of Means and Central Limit Theorem, Point Estimation Lecture, question-answer, discussion, problem solving
4. Week Interval Estimation for a Single Sample: Confidence Intervals (Known Variance), Confidence Intervals (Unknown Variance): t-distribution, Large Sample CIs, Lecture, question-answer, discussion, problem solving
5. Week Hypotheses Testing for a Single Sample (Known Variance): Type 1, Type 2 error, Power of a Test Lecture, question-answer, discussion, problem solving
6. Week Hypotheses Testing for a Single Sample (Unknown Variance): t-test, chi-square test, Goodness of fit and Contingency Tables, Lecture, question-answer, discussion, problem solving
7. Week Hypotheses Testing for a Single Sample (Review) Lecture, question-answer, discussion, problem solving
8. Week Midterm Exam
9. Week Hypotheses Testing for Two Samples: Inference for a difference of two means Hypotheses, Lecture, question-answer, discussion, problem solving
10. Week Testing for Two Samples: paired t-test, Inferences on the Variances of two Normal Populations Lecture, question-answer, discussion, problem solving
11. Week Simple Linear Regression, Properties of Least Squares, Confidence Intervals on the Slope and Intercept, Multiple Linear Regression Lecture, question-answer, discussion, problem solving
12. Week Questionnaire Design Lecture, question-answer, discussion, problem solving
13. Week Multiple Linear Regression in the context of questionnaire analysis Lecture, question-answer, discussion, problem solving
14. Week Holiday
15. Week Final
16. Week Final
17. Week Final
Assessments
Evaluation tools Quantity Weight(%)
Midterm(s) 1 35
Quizzes 3 5
Project(s) 2 15
Final Exam 1 45


Program Outcomes
PO-1Knowledge about management processes and management skills
PO-2Knowledge and application skills related to the methods and competencies required for solving engineering problems
PO-3Knowledge about developing areas of manufacturing and service sectors
PO-4Ability to work in multi-disciplinary engineering teams
PO-5Experience and knowledge of scientific research and publishing within the frame of academic ethics
Learning Outcomes
LO-1Explains the uses of statistics in engineering management, calculates descriptive statistics for the sample data, exemplifies data displaying methods.
LO-2Understands the concept of random sampling and point estimation of population parameters.
LO-3Understands sampling distributions of sample mean and sample variance, calculates probabilities related to sample mean by using central limit theorem (CLT).
LO-4Builds and interprets confidence intervals for population parameters.
LO-5Formulates and performs hypothesis tests, draws conclusions based on test results and calculates the p-value.
Course Assessment Matrix:
Program Outcomes - Learning Outcomes Matrix
 PO 1PO 2PO 3PO 4PO 5
LO 1
LO 2
LO 3
LO 4
LO 5