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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
Cycloid from Formula
Constructing a Regular Hexagon + Practice
Line Reflection Questions V2
Proving Triangles Congruent (2): One Step Transformations
Untitled
Discover Resources
Sample Notes
Horizontal and Vertical Lines
Comparing parabola
Study Path Parameters of movable points on conics (Tutorial)
Proving Parallelograms
Discover Topics
Cube
Standard Deviation
Inequalities
Cosine
Symmetry
