Sekant blir derivata

Auteur :Glenn Wo

Move sliders (or the points) a and b and see how the slope of the secant changes. When the two points overlapping, we have a tangent to the graph which is closely related to the derivatve of the function.

Nouvelles ressources

Combining Random Variables
bewijs stelling van Pythagoras
Graphs of Rational Expressions
Slope Between 2 Points (Phase 2)
Riemann Sums

Découvrir des ressources

Captions
The First Brocard Point
Rotation of Square ABCD G-CO.A.2
Hexagon disection
Congruent vs. Similar

Découvrir des Thèmes

Similitude
Fonctions Logarithmiques
Loi Binomiale
Suites et Séries
Somme de Riemann