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Applied Mathematics I: Ordinary Differential Equations and Vector Calculus

Australian National University ยท ACT ยท MATH6405

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Applied Mathematics I: Ordinary Differential Equations and Vector Calculus is a subject at Australian National University, ACT in Mathematical Sciences Institute. It covers topics like applied-mathematics, calculus, differential-equations. It is part of 3 degrees. The information below is compiled from public course material โ€” approximate, not official.

University
Australian National University
Code
MATH6405
Credit points
6.00
Category
Mathematical Sciences Institute

Topics covered

applied-mathematicscalculusdifferential-equations

Degrees that include Applied Mathematics I: Ordinary Differential Equations and Vector Calculus

Frequently asked questions

What is Applied Mathematics I: Ordinary Differential Equations and Vector Calculus about?

Applied Mathematics I: Ordinary Differential Equations and Vector Calculus covers topics like applied-mathematics, calculus, differential-equations.

Which degrees include Applied Mathematics I: Ordinary Differential Equations and Vector Calculus?

Applied Mathematics I: Ordinary Differential Equations and Vector Calculus is part of 3 degrees, including Master of Mathematical Sciences (Advanced), Master of Science (Advanced) in Materials Science, Master of Science in Materials Science.

How many credit points is Applied Mathematics I: Ordinary Differential Equations and Vector Calculus?

Applied Mathematics I: Ordinary Differential Equations and Vector Calculus at Australian National University is typically around 6.00 credit points. Approximate โ€” confirm with the university.

Where is Applied Mathematics I: Ordinary Differential Equations and Vector Calculus taught?

Applied Mathematics I: Ordinary Differential Equations and Vector Calculus is taught at Australian National University, ACT.

Studying Applied Mathematics I: Ordinary Differential Equations and Vector Calculus?

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Sources: Australian National University public course catalogue. Information is compiled and summarised โ€” not copied verbatim โ€” and is approximate; always confirm with the original source.

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