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Google Classroom
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GeoGebra
Classe GeoGebra
Contour
complex-numbers
w = z²
Conformal mapping 1
Möbius-Transformation
Points distributed on a disc
Möbius transformation
複變數函數
Complex roots
Real Equations for the complex... squared cube root? Sure.
Surface and real Equations for arbitrary complex square root
Geometric Eggs, crafted from a cone and a "complex" circle
Real equations for the Complex Cubic Root
Power of a Complex Number
Roots of Complex Numbers
Komplexe Kreis-Transformation
z-Ebene <-> w-Ebene
Exploring a Conformal Mapping: f(z)=2π / sqrt(9.82) z⁰·⁵
Exploring a Conformal Mapping.
Complex differentiation
Abaque de Smith
Vier Punkte in Normalform
Komplexe Fibonacci-Folge
Rechteck komplex formuliert
Cauchy-Radius
Quadratische Gleichung: Komplexe Lösungen
Complex Functions as Mappings
complex-numbers
Auteur :
Roman Chijner
Thème :
Nombres Complexes
,
Nombres
w = z²
Conformal mapping 1
Möbius-Transformation
Points distributed on a disc
Möbius transformation
複變數函數
Complex roots
Real Equations for the complex... squared cube root? Sure.
Surface and real Equations for arbitrary complex square root
Geometric Eggs, crafted from a cone and a "complex" circle
Real equations for the Complex Cubic Root
Power of a Complex Number
Roots of Complex Numbers
Komplexe Kreis-Transformation
z-Ebene <-> w-Ebene
Exploring a Conformal Mapping: f(z)=2π / sqrt(9.82) z⁰·⁵
Exploring a Conformal Mapping.
Complex differentiation
Abaque de Smith
Vier Punkte in Normalform
Komplexe Fibonacci-Folge
Rechteck komplex formuliert
Cauchy-Radius
Quadratische Gleichung: Komplexe Lösungen
Complex Functions as Mappings
Suivant
w = z²
Nouvelles ressources
Reflection Across 2 Parallel Lines
seo tool
Locus Related to Descartes' Folium
Exploring GeoGebra for the First Time
רישום חופשי
Découvrir des ressources
straight lines
para
ESERCIZIO1
The Nagel Point
Découvrir des Thèmes
Calcul
Statistiques
Calcul Intégral
Fonctions Trigonométriques
Pythagore ou Théorème de Pythagore