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Using GeoGebra for A level Further Mathematics
Complex Numbers
Matrices
Roots of polynomials
3D Vector Geometry
Polar Curves
Maclaurin Series
Differential equations
Student Tasks
Using GeoGebra for A level Further Mathematics
Auteur :
GeoGebra Institute of MEI
Thème :
Mathématiques
This GeoGebra Book provides ideas and suggestions for using GeoGebra to enhance teaching and learning A level Further Mathematics.
Table des matières
Complex Numbers
The graph of the completed square form of a quadratic
Complex roots of quadratic equations
Locus in the complex plane: |z-w|=k
Complex Plane Transformation: w=1/z
Construction: Locus of |z1-w|=|z2-w|
Entering Complex Numbers
Matrices
Matrix Transformations
Rotation Matrix
Invariant lines of matrix transformations
Construction: Transformation Matrix
Entering Matrices
Roots of polynomials
Roots of a cubic: α, β, γ (real)
Roots of a cubic: α, β, γ
Roots of related cubics: α+k, β+k, γ+k
Roots of related cubics: kα, kβ, kγ
3D Vector Geometry
Vector equation of a line in 3D
Skew lines: finding the distance (dot product)
Skew lines: finding the distance (cross product)
3 planes: unique point of intersection
3 planes: 2 parallel
3 planes: 3 parallel
3 planes: prism
3 planes: sheaf
Entering Vectors
Polar Curves
Polar curve: r = a + b cosθ
Polar curves: wrapping a function around the pole
Area under polar curves
Entering polar coordinates and curves
Maclaurin Series
Entering Maclaurin series
Maclaurin series
Differential equations
2nd order differential equations
Second Order Linear DE solver
Coupled Differential Equations
Student Tasks
Student tasks for using GeoGebra
Suivant
The graph of the completed square form of a quadratic
Nouvelles ressources
רישום חופשי
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Untitled
גיליון אלקטרוני להעלאת נתוני בעיה ויצירת גרף בהתאם
apec
Découvrir des ressources
Spirale de Bernoulli
circuncentro
Activity about Volume of Rectangular Prisms
Sudut Lilitan Sama Lengkok
Modul 4.4_Desi Asmarani_SMK N 8 Palembang
Découvrir des Thèmes
Triangles Semblables
Fractions
Boîte à Moustaches
Valeur Médiane
Sections Coniques
