Sekant blir derivata

Author: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.

New Resources

'Einstein' tile vitral
Vectors and Components - Trig
apec
Taylor Series for 1/(1 - x)
Vectors and Components

Discover Resources

ANGOLO
Angle Properties of Tangents To Circles
Functions in real life: Playing Ping Pong
Factor Immobility SRAC
tech class practice
₈Polyhedra with extreme distribution of equivalent vertices

Discover Topics

Random Variables
Derivative
Similar Triangles
Unit Circle
Square