This module introduces fundamental methods needed for the study of mathematical subjects at degree level.
a) Co-ordinate Geometry: co-ordinate geometry of straight lines and circles, parallel and perpendicular lines, applications to plots of experimental data.
b) Trigonometry: definitions and properties of trigonometric, inverse trigonometric, and reciprocal trigonometric functions, radians, solving basic trigonometric equations, compound angle formulae, small angle formulae, geometry in right-angled and non-right angled triangles, sine and cosine rule, opposite and alternate angle theorems.
c) Vectors: Notations for and representation of vectors in one, two, and three dimensions; addition, subtraction, and scalar multiplication of vectors; magnitude of a vector.
Contact Hours: 37
Private Study: 113
Total: 150
Assessment 1 (10-15 hrs) 20%
Assessment 2 (10-15 hrs) 20%
Examination (2 hours) 60%
Reassessment methods:
Like-for-like
The University is committed to ensuring that core reading materials are in accessible electronic format in line with the Kent Inclusive Practices.
The most up to date reading list for each module can be found on the university's reading list pages.
See the library reading list for this module (Canterbury)
The intended subject specific learning outcomes.
On successfully completing the module students will be able to:
1 demonstrate understanding of the basic body of knowledge associated with standard functions and their graphical interpretation, geometry, trigonometry and vectors;
2 demonstrate the capability to solve problems in accordance with the basic theories and concepts of functions, trigonometry and geometry, whilst demonstrating a reasonable
level of skill in calculation and manipulation of the material;
3 apply the basic techniques associated with functions, trigonometry and geometry in several well-defined contexts;
4 demonstrate mathematical proficiency suitable for Stage 1 entry.
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