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Curricular information is subject to change
Students are expected to achieve the following competence:
• Computing double integrals in right coordinates, especially iterated integrals;
• Computing double integrals in polar coordinates;
• Computing triple integrals in right coordinates;
• Computing triple integrals in cylindrical and spherical coordinates;
• Being able to recognize some particular types of first and second order ODEs, and to find their solutions. Emphasis is placed on the geometric meaning of the equations and solutions.
• Achieving the basic knowledge of orthogonal functions, being able to compute the Fourier series of a period function in terms of sinusoidal functions.
• To acquire basic knowledge about integration transforms, and be able to perform the Fourier transform.
Teaching Plan
Week 9 Double integrals in Rt coordinates.
Week10 Double integrals in polar coordinates, and triple integrals in Rt coordinates.
Week11 Triple integrals in Rt, cylindrical and spherical coordinates.
Week12 First order ODEs: different types, and geometric and practical meaning of the solutions.
Week13 Second order ODEs: different types, and geometric and practical meaning of the solutions.
Week14 Orthogonal functions; Fourier series for period functions.
Week15 Integration transforms; Fourier transforms for aperiodic functions.
Week16 Revision.
* Tutorials will be held every week.
Student Effort Type | Hours |
---|---|
Lectures | 48 |
Practical | 17 |
Total | 65 |
Not applicable to this module.
Description | Timing | Component Scale | % of Final Grade | ||
---|---|---|---|---|---|
Continuous Assessment: Attendence recording and tutorial participation. | Throughout the Trimester | n/a | Pass/Fail Grade Scale | No | 20 |
Examination: Final Exam. 90 minutes of examination, at the end of the module. |
Unspecified | No | Alternative linear conversion grade scale 40% | No | 65 |
Assignment: Research proposal based on group work. | Unspecified | n/a | Alternative linear conversion grade scale 40% | No | 15 |
Resit In | Terminal Exam |
---|---|
Summer | Yes - 2 Hour |
• Group/class feedback, post-assessment
Not yet recorded.
Name | Role |
---|---|
Enchang Sun | Tutor |
Wenying Wu | Tutor |