Course
Code : 0502307
Course
Name
: Mathematic for Engineers 1
Instructor
:Lec. Abdullah Bakır
Theoretical/ Practical/Credit
: 4
/ 0/ 4
|
Learning Activity |
Estimated Time(Hour) |
Evaluation |
|
Theoretical Course (14 Week) |
3 x 14 = 42 |
Participation to class |
|
Guided Problem Solving |
2 x 14 = 28 |
Active Participation |
|
Individual Study |
3 x 14 = 42 |
|
|
Weekly homework problems be solved |
1 x 14 = 14 |
Individual or teamwork and
report preparation for homework’s. |
|
Term project |
None |
|
|
Midterm Exams |
4 x 2 = 8 |
Closed Book |
|
Final Exam |
For Exam
: 2 Individual Study: 8 |
Closed Book |
|
Quiz (4 Piece) |
Individual Study: 8 |
Closed Book |
|
Research (internet / library) |
|
|
|
Other (documentary / movie watching) |
|
|
|
Other (conference, panel, etc.. Attend meetings) |
|
|
|
Total Course Load (Hours) |
152 |
|
|
Code of course & Name |
|
0502307 Mathematic for
Engineers 1 |
|
Type of Course |
|
Compulsory |
|
Prerequisite/Recommended |
|
None |
|
Year/Semester |
|
2st Year / Fall Semester |
|
Credit |
|
4 |
|
coordinate of course |
|
Lec Abdullah Bakır |
|
Division/Department/Program |
|
Mechanical Engineering
/Licence |
|
Instructor |
|
Lec. Abdullah Bakır |
|
Room/Number classroom |
|
|
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Time of course |
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|
|
Meeting time |
|
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Groups |
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Objective of the Course |
|
This course is to teach basic mathematical
techniques (related to functions of a single variable) and to Show the
application of these techniques to various engineering problems |
|
Course Contents |
|
Fourier series and applications. Complex numbers. Basic algebraic rules
for complex numbers. DeMoivere's Law and applications. Vector analysis.
Curves and surfaces. Line integrals, calculation of work by line integrals.
Gradient of scalar fields. Divergence and curl of vector fields. |
|
Textbook/Recommended Reading |
|
1.
Hilmi HACISALİHOĞLU, “Temel
ve Genel Matematik”, 1990. 2.
Boyce W.E, and DiPrima R.C.,
“Elementary Differantial Equations” 7th edition, John Wiley and
Sons, New-York, 2001. R.C. 3.
Thomas G.B., Finey R.L.,
“Calculus and Analytic Geometry”, Part 2, 8th edition,
Addison-Wesley, New-York, 1992. 4.
Hughers H., Gleason M., at
al. “ Single and Multivariable Calculus” John Wiley, 3rd edition,
New-York, 2002. 5.
Johnston E.H. and Mathews
J.C..“Calculus”, Addison Wesley, New-York, 2002. 6.
Prof. Dr. Gabil ALİYEV,
1995, “Kısmi Türevli Diferansiyel Denklemler”, Milli Eğitim Basımevi |
|
Semester
Teaching Plan |
1. Fourier series 2. Complex functions 3. Basic algebraic rules for complex numbers 4. Limit and continuity 5. Partial derivatives, DeMoivere's Law and
applications 6. General again 7. Midterm exam 8. determinants and systems
of linear equations 9. Line integrals, calculation of work by
line integrals. 10. Vector analysis 11. Gradient of scalar fields 12. Gradient of scalar fields 13. Divergence and curl of vector fields. 14. General again |
|
|
Form of Assessment |
Midterm exam (40%); final
exam (60%) |
|