Course Code
: 0502105
Course Name
: Mathematics I
Instructor
: Dr. Seyit TEMİR
Theoretical/ Practical/Credit :
4 / 0/ 4
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Learning Activity |
Estimated Time(Hour) |
Evaluation |
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Theoretical Course (14 Week) |
4 x 14 = 56 |
Participation to class |
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Guided Problem Solving |
2 x 14 = 28 |
Active Participation |
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Individual Study |
3 x 14 = 42 |
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Weekly homework problems be solved |
1 x 14 = 14 |
Individual or teamwork and
report preparation for homework’s. |
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Term project |
None |
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Midterm Exams |
4 x 2 = 8 |
Closed Book |
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Final Exam |
For Exam
: 2 Individual Study: 8 |
Closed Book |
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Quiz (4 Piece) |
Individual Study: 8 |
Closed Book |
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Research (internet / library) |
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Other (documentary / movie watching) |
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Other (conference, panel, etc.. Attend meetings) |
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Total Course Load (Hours) |
166 |
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Code
of Course & Name |
: |
0502105
Mathematic 1 |
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Type of Course |
: |
Compulsory |
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Prerequisite/Recommended |
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None |
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Year/Semester |
: |
1st Year / Fall Semester |
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Credit |
: |
4 |
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coordinate
of course |
: |
Dr. Seyit TEMİR |
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Division/Department/Program |
: |
Mechanical
Engineering / License |
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Instructor |
: |
Dr. Seyit TEMİR |
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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 |
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Course Contents |
: |
Functions,
Limits, continuity and derivatives. Applications. Extreme values, the Mean
Value Theorem and its applications. Logarithm, exponential, hyperbolic
functions, Taylor and Maclaurin Formulas, inverse trigonometric
functions and their derivatives. L'Hospital's rule. |
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Textbook/Recommended Reading |
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1.
Thomas G.B., Finey R.L., “Calculus and Analytic Geometry”, Part 1, 8th
edition, Addison-Wesley, New-York, 1992 2.
Loon S.J., “Linear Algebra with Applications”, Prentice Hall, 6th
edition, New Jersey, 2002.. 3.
Johnston E.H. and Mathews J.C..“Calculus”, Addison Wesley, New-York,
2002. 4.
Hilmi HACISALİHOĞLU, “Temel ve Genel Matematik”, 1990. |
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Semester Teaching Plan |
1. Reel
and complex numbers 2. Functions,
3. Limits,
continuity and derivatives. Application 4. Derivatives
and Application 5.
Logarithm, exponential, hyperbolic functions, 6. Polar
coordinates, 7. Mmidterm
exam 8. Inverse
trigonometric functions and their derivatives. 9. Taylor and
Maclaurin Formulas 10. Matrices and
determinants 11. General application 12. General
application 13. Systems of
linear equations, parametric solutions, 14. General
application |
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Form
of Assessment |
One
written midterm exam (40% ); one written final exam (60%) |
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