Use the slider to change the value of a. Investigate the effect this has on the graph of y=f(ax) \,. Can you describe this effect?
Summary/Background
The transformation described by y=f(ax) is a stretch in the horizontal direction, stretch factor 1/a.
Software/Applets used on this page

This page uses JSXGraph
JSXGraph is a cross-browser library for interactive geometry, function plotting, charting, and data visualization in a web browser. It is implemented completely in JavaScript, does not rely on any other library. It uses SVG and VML and is fully HTML5 compliant.
JSXGraph is a cross-browser library for interactive geometry, function plotting, charting, and data visualization in a web browser. It is implemented completely in JavaScript, does not rely on any other library. It uses SVG and VML and is fully HTML5 compliant.
This question appears in the following syllabi:
Syllabus | Module | Section | Topic | Exam Year |
---|---|---|---|---|
AQA GCSE (9-1) Higher (UK) | A: Graphs | A13: Sketching Function Transformations | Function Transformation y=f(ax) | - |
CIE IGCSE (9-1) Maths (0626 UK) | 2 Algebra and Graphs | B2.10 Further Graphing | Function Transformation y=f(ax) | - |
Edexcel GCSE (9-1) Higher (UK) | A: Graphs | A13: Sketching Function Transformations | Function Transformation y=f(ax) | - |
GCSE Higher (UK) | Algebra | Transformations | y=f(ax) | - |
OCR GCSE (9-1) Higher (UK) | 7: Graphs of Equations and Functions | 7.03a: Translations and Reflections | Function Transformation y=f(ax) | - |
Universal (all site questions) | T | Transformations | y=f(ax) | - |