About this Simulation

This simulation enables learners to visualize how mathematical functions appear across linear and logarithmic coordinate systems. By adjusting parameters in real-time, students explore how exponential, power, and other functions transform between these representations, revealing underlying mathematical relationships and patterns invisible in standard Cartesian graphs.

Learning objectives: Compare and contrast function behavior in linear versus logarithmic coordinate systems | Understand when logarithmic scales simplify complex data representation | Recognize exponential and power relationships through graph transformations



Title and author:

y = f(x) in linear and logarithmic coordinate systems
Logo

author image Dieter Roess - WEH- Foundation; Fremont Teng; Loo Kang Wee