Course Contents |
Region transformations, Region transformations, Vector space and deometric meaning of partial derivations, Duble integral and defininte integral, Fubuni theorem, Region transformation in double integrals and applications, Volume calculations and applications, Triple integral and defininte integral, Reagion transformation in triple integrals and applications, Curvilinear integral and basic theorms, Curvilinear integral and applications, Surface integral and integrals on directional surfaces, Surface integrals and basic theorems, Surface integrals and applications |
Weekly Course Content |
Week |
Subject |
Learning Activities and Teaching Methods |
1 |
Region transformations |
Oral representation, questioning and answering |
2 |
Functional dependency |
Oral representation, questioning and answering |
3 |
Vector space and deometric meaning of partial derivations |
Oral representation, questioning and answering |
4 |
Double integral and defininte integral, Fubuni theorem |
Oral representation, questioning and answering |
5 |
Region transformation in double integrals and applications |
Oral representation, questioning and answering |
6 |
Volume calculations and applications |
Oral representation, questioning and answering |
7 |
Triple integral and defininte integral |
Oral representation, questioning and answering |
8 |
mid-term exam |
|
9 |
Reagion transformation in triple integrals and applications |
Oral representation, questioning and answering |
10 |
Curvilinear integral and basic theorms |
Oral representation, questioning and answering |
11 |
Curvilinear integral and applications |
Oral representation, questioning and answering |
12 |
Surface integral and integrals on directional surfaces |
Oral representation, questioning and answering |
13 |
Surface integrals and basic theorems |
Oral representation, questioning and answering |
14 |
Surface integrals and applications |
Oral representation, questioning and answering |
15 |
Preparation fom final exam |
Oral representation, questioning and answering |
16 |
final exam |
|
Recommend Course Book / Supplementary Book/Reading |
1 |
matematik analiz, mustafa balcı |
Required Course instruments and materials |
[1] Berki Yurtsever, (1978) Mathematics Aanalysis Course, Diyarbakir University Science Faculty Publications.
[2] H. Halilov, A. Hasanoglu, M. Can,(1999),High Mathematics, Litaratür Publications
[3] M. Balci,(1997) Mathematics Analysis -2, Balci Publications |