Sekant blir derivata

Autor: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.

Nuevos recursos

Untitled
Random Polar Curve (3)
Angle Addition: Warm Up Exercises
Damped Trochoidal Curve
Hyperbolic Paraboloid

Descubrir recursos

Initial Triangle
Χωρισμός Τμήματος ως προς Δοσμένο Λόγο
Find the area of one or the other 1:3
Quadratic
Graph the Line

Descubre los temas

Rectángulo
Regresión lineal
Fracción
Puntos singulares
Varianza