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TRANSFORMATION OF FUNCTIONS
Dilation: y=ax^2
Compare parabola by changing x-coefficient and constant
Comparing parabola
Reflection of y=e^x
Translation: Change Inside the Modulus
Compare: y=sinx, y=sin(x-a), y=bsin(x-a), y=bsin(x-a)+c
Reflection of y^2 =ax
Translation: By Changing the constant.
Compare y= bsinax with y = sinx
Reflection of x^2 = ay
TRANSFORMATION OF FUNCTIONS
Autor:
D.Vasu Raj
Thema:
Streckung
,
Funktionen
,
Parallelverschiebung oder Translation
Reflection, Translation and Dilation given in visual form. Also comparing functions by changing co-efficients are given clearly.
Dilation: y=ax^2
Compare parabola by changing x-coefficient and constant
Comparing parabola
Reflection of y=e^x
Translation: Change Inside the Modulus
Compare: y=sinx, y=sin(x-a), y=bsin(x-a), y=bsin(x-a)+c
Reflection of y^2 =ax
Translation: By Changing the constant.
Compare y= bsinax with y = sinx
Reflection of x^2 = ay
Weiter
Dilation: y=ax^2
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