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COURSE SPECIFICATION FORM DEPARTMENT OF: Mathematics Course Code: MT2720 Course Value: Course Title: Ordinary Differential Equations and Fourier Analysis Prerequisites: MT1710, MT1720 and MT1820 0.5
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Start by gathering all the necessary information about the course. This includes the course title, course code, credit hours, prerequisites, and a brief course description.
02
In the form, provide the course title exactly as it appears in the university's course catalog. Double-check for any typos or errors.
03
Enter the course code accurately. Make sure to include any additional letters or numbers that are part of the code.
04
Specify the number of credit hours for the course. This information can usually be found in the course catalog or on the department's website.
05
Indicate any prerequisites or corequisites that students must fulfill before taking this course. Provide clear and concise information about the required pre-requisite courses or any other requirements.
06
Write a brief description of the course. This should give students an overview of what they can expect to learn or achieve by taking the course. Be concise but informative.
07
In the "Instructor Information" section, provide details about the instructor of the course. Include their full name, email address, and any other contact information required.
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If there are multiple instructors for the course, list them all separately, providing their information one after the other.
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Check if there are any other specific fields or sections that need to be filled out in the form. These could include details about textbooks, learning resources, or any other relevant information.
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The mt2720 course specification form is a document outlining the specific details of the MT2720 course.
The course instructor or department responsible for MT2720 is required to file the course specification form.
The form can be filled out online or using a physical copy provided by the institution. It requires details such as course objectives, content, assessment methods, and resources.
The purpose of the form is to ensure consistency in course delivery, assessment, and outcomes for the MT2720 course.
Information such as course title, objectives, content, assessment methods, learning outcomes, and resources must be reported on the form.
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2015 eigenfunctions polynomials euler Dirac adjoint orthogonal orthogonalize sturm analytically orthogonalization Laguerre Wiley Summative Coursework Boyce cauchy Legendre Parseval eigenfunction liouville trigonometric ordinator MT1710 MT1820 MT2720 MT172

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