further maths - year 13

“Mathematics has beauty and romance. It’s not a boring place to be, the mathematical world. It’s an extraordinary place; it’s worth spending time there”

-Marcus du Sautoy, British mathematician-

Autumn Term		Spring Term		Summer Term
Complex Numbers Series Curve Sketching Integration Matrices Vectors		Differential equations Numerical Methods Circular Motion Centres of Mass		Graphs and networks Critical Pathh Analysis Linear programming Group Theory
De Moivre's Theorem Maclaurin's series and L'Hopital's rule Reciprocal and modulus graph Hyperbolic funcions and polar graphs Eigenvalues and Eigenvectors The Vector Product		First and second order differential equations Numerical integration and Euler's method Vertical circles and conical pendulums Couples and centres of mass of laminas		Planar graphs and isomorphisms Gantt charts and resource levelling Game theory and the Simplex algorithm Groups and sub-groups

Autumn Term
Complex Numbers Series Curve Sketching Integration Matrices Vectors
De Moivre's Theorem Maclaurin's series and L'Hopital's rule Reciprocal and modulus graph Hyperbolic funcions and polar graphs Eigenvalues and Eigenvectors The Vector Product

Spring Term
Differential equations Numerical Methods Circular Motion Centres of Mass
First and second order differential equations Numerical integration and Euler's method Vertical circles and conical pendulums Couples and centres of mass of laminas

Summer Term
Graphs and networks Critical Pathh Analysis Linear programming Group Theory
Planar graphs and isomorphisms Gantt charts and resource levelling Game theory and the Simplex algorithm Groups and sub-groups

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Darrick Wood School
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01689 850271

office@darrickwood.bromley.sch.uk

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