| 1. Week |
Scalar and vector quantities, scalar and vector field concepts, vector arithmetic. Unit and position vector |
Preparation, After Class Study Practice Verbal Expression Course Hours |
| 2. Week |
Orthogonal coordinate systems; Cartesian, cylindrical coordinate systems and point and vector transformations in these systems |
Preparation, After Class Study Practice Verbal Expression Course Hours |
| 3. Week |
Spherical coordinate system, point and vector representation in this system and spherical-cylindrical and spherical-Cartesian point and vector transformations |
Preparation, After Class Study Course Hours Practice Verbal Expression |
| 4. Week |
Exact differential and vector derivatives, nabla operator, gradient and Laplacian concepts |
Preparation, After Class Study Verbal Expression Course Hours Practice |
| 5. Week |
Vector derivatives : Divergence of a vector fields |
Course Hours Preparation, After Class Study |
| 6. Week |
Vector derivatives : Curl of a vector fields |
Course Hours Preparation, After Class Study Practice Verbal Expression |
| 7. Week |
Line, surface and volume integrals for vector fields |
Practice Verbal Expression Preparation, After Class Study Course Hours |
| 8. Week |
Line, surface and volume integrals for vector fields |
Preparation, After Class Study Course Hours |
| 9. Week |
Gauss - Ostrogradsky theorem |
Preparation, After Class Study Course Hours |
| 10. Week |
Stokes' Theorem |
Course Hours Preparation, After Class Study |
| 11. Week |
Complex numbers and complex plane |
Course Hours Preparation, After Class Study |
| 12. Week |
De Moivre Theorem |
Preparation, After Class Study Course Hours |
| 13. Week |
Laplace Transform |
Course Hours Preparation, After Class Study |
| 14. Week |
Inverse Laplace Transform |
Course Hours Preparation, After Class Study |
