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Curricular information is subject to change
Students must be able to calculate the quantities inherent in the course: tangent vector, tangent line, tangent space, unitspeed reparametrisations etc.. They must be able to state the theorems proved in the course and reproduce some elements of proof. They must demonstrate an understanding of the concepts involved.
More generally students should be able to do the following:
WRITE MATHEMATICS: Students should be able to recognise, read and correctly use standard mathematical symbols and notation, to correctly write a mathematical statement and to recognise when such a statement is not correctly written.
QUESTION: Students should be able to ask pertinent questions themselves, to decide which questions are most relevant, which questions are answerable, which questions they should start with, etc.
UNDERSTAND: Students must be able to understand the reasoning behind any methods or procedures they use and be able to demonstrate that understanding.
PRODUCE EXAMPLES: Students must be able to produce examples themselves, to illustrate a definition, to show a method, to test boundaries of an idea.
Student Effort Type  Hours 

Lectures  24 
Tutorial  10 
Autonomous Student Learning  66 
Total  100 
Students should have a knowledge of introductory analysis (e.g. MST20040) and should have completed a course in Multivariable calculus at the level of MST20070 or MATH20060.
Description  Timing  Component Scale  % of Final Grade  

Exam (Inperson): IN person final exam  n/a  Standard conversion grade scale 40%  No  70 

Quizzes/Short Exercises: Continuous assessment in the form of tutorial quizzes and midterm exam  n/a  Standard conversion grade scale 40%  No  30 
Resit In  Terminal Exam 

Autumn  Yes  2 Hour 
• Group/class feedback, postassessment
Not yet recorded.
Name  Role 

Mr Kevin Allen  Tutor 