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

Flag in the wind
Graphing Logarithmic Functions
Droste effect
What if the Exponent is an OUTPUT?
bearing HK

Discover Resources

Wave Function
Diameter-Chord Thm
pg 51 #3
Janiah House
Quarter 3 Bulldog Project

Discover Topics

Fractions
Sequences and Series
Equilateral Triangles
Difference and Slope
Intersection