Using Transformations to Sketch Graphs (VCE SSCE Mathematical Methods): Flashcards
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Method for sketching complicated functions
Method for sketching complicated functions
Transform from simpler base function step by step
Effect of dilation factor k from x-axis on y-coords
Effect of dilation factor k from x-axis on y-coords
Multiplies all y-coordinates by k
Direction graph shifts for inside function
Direction graph shifts for inside function
h units to the RIGHT
Vertical asymptote for y = rac{a}{x - h} + k
Vertical asymptote for y = rac{a}{x - h} + k
Horizontal asymptote for y = rac{a}{x - h} + k
Horizontal asymptote for y = rac{a}{x - h} + k
How to find y-intercept of a function
How to find y-intercept of a function
Substitute
How to find x-intercept of a function
How to find x-intercept of a function
Substitute
Effect of negative sign before square root on graph
Effect of negative sign before square root on graph
Reflection in the x-axis
Order to apply transformations
Order to apply transformations
Dilations, horizontal translations, then vertical translations
What moves during horizontal translation
What moves during horizontal translation
Vertical asymptote
