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GeoGebra
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Outline
Transformations
Line Basics
y = f(cx)
y = cf(x)
y = f(-x)
y = -f(x)
y = f(x + c)
y = f(x - c)
y = f(x) + c
y = f(x) - c
y=mx+c
Quadratic Graph
Cubic Graph
y= ae^bx +c
Solving Simultaneous Equations Graphically
Rotation about the origin
Reflection about a line
Transformations
Author:
Karis
Line Basics
y = f(cx)
y = cf(x)
y = f(-x)
y = -f(x)
y = f(x + c)
y = f(x - c)
y = f(x) + c
y = f(x) - c
y=mx+c
Quadratic Graph
Cubic Graph
y= ae^bx +c
Solving Simultaneous Equations Graphically
Rotation about the origin
Reflection about a line
Next
Line Basics
New Resources
Circles - Relative Positions
Graph of y = a(x − h)² + k
Sketching Vector Function (1)
Graphical solution of ax² + bx + c = k
רישום חופשי
Discover Resources
Transformations of Quadratic Equations in Vertex Form
notes
Measuring Angles in GeoGebra
Complex locus - constant angle to 2 points
Raindrops
Discover Topics
Limits
Arithmetic
Quadrilaterals
Function Graph
Dilation
