lesson
Effect of Coefficients on Parabola Shape and Position
Describe how changing the coefficients in y = ax² + bx + c affects the shape and position of the parabola.
Updated 1 month ago · 4 views
Premium Lesson
This lesson is part of a track
Public learning track
Graphing Quadratic Functions
5 lessons
Goal
Identify quadratic functions, graph parabolas from equations and tables, and recognise key features and the effects of coefficients.
5 lessons
0 of 5 done
- Identifying Quadratic Functions from Tables and EquationsUp next
- Graphing Quadratic Functions from EquationsNot started yet
- Key Features of Parabolas: Vertex, Axis of Symmetry and InterceptsNot started yet
- Effect of Coefficients on Parabola Shape and PositionYou are here
- Solving Quadratic Equations GraphicallyNot started yet
Learning standards covered
AC9M9A04Australian Curriculum (v9) · Math · 9th Gradeidentify and graph quadratic functions, solve quadratic equations graphically and numerically, and solve monic quadratic equations with integer roots algebraically, using graphing software and digital tools as appropriate
Open Global Standard:OGM.10.REI.2OGM.10.FNC.3
AC9M9A06Australian Curriculum (v9) · Math · 9th Gradeexperiment with the effects of the variation of parameters on graphs of related functions, using digital tools, making connections between graphical and algebraic representations, and generalising emerging patterns
Open Global Standard:OGM.10.FNC.5
OGM.10.REI.2OGM.10.FNC.3OGM.10.FNC.5