Describe the Transformation Stretch and Shrink

• Vertical Stretch by a factor of 3

• Vertical Shrink by a factor of 3

• Horizontal Stretch by a factor of 3

• Horizontal Shrink by a factor of 1/3

Describe the transformation

• Horizontal Stretch by a factor of 3 

Tell how the function transformed from y =|x|
y = -2|x|

• Translated left 2 units

• Reflected over x-axis

• Vertical Stretch by a factor of 2 and reflected over x-axis

• Vertical Shrink by a Factor of 2 and reflected over the x-axis

Describe the transformations from the original parent function f(x) = x².
g(x) = 5x² + 2

• Vertical Stretch of 5
  Down 2

• Vertical Shrink of 5
  Up 2

• Vertical Stretch of 5
  Up 2

• Vertical Shrink of 5
  Down 2

• The graph of g(x) is a horizontal stretch of the graph of f(x)

• The graph of g(x) is a horizontal shrink of the graph of f(x)
  

• The graph of g(x) is a vertical stretch of the graph of f(x)

• The graph of g(x) is a vertical shrink of the graph of f(x)

• The graph of g(x) is a horizontal stretch of the graph of f(x)

• The graph of g(x) is a horizontal shrink of the graph of f(x)
  

• The graph of g(x) is a vertical stretch of the graph of f(x)

• The graph of g(x) is a vertical shrink of the graph of f(x)

Describe the parent graph transformation

• Vertical stretch by 1/2, left 1, down 3

• Vertical stretch by 1/2, right 1, down 3

• Vertical Shrink by 1/2, left 1, down 3

• Vertical Shrink by 1/2, right 1, down 3

Tags

CCSS.HSF.BF.B.3

Describe the transformation of y = f(x) for the new function
f(x) = ⅔(x - 7)² 

• Shrink of ⅔
  Right 7

• Shrink of ⅔
  Left 7

• Stretch of ⅔
  Right 7

• Stretch of ⅔
  Left 7

Describe the transformation of y = f(x) for the new function
f(x) = 5x² + 2

• Stretch of 5
  Up 2

• Shrink of 5
  Up 2

• Stretch of 5
  Down 2

• Shrink of 5
  Down 2

The original function has equation f(x).  State the transformations given the new function f(x) = ⅔(x - 7)² 

• Vertical Shrink of ⅔
  Right 7

• Horizontal Shrink of ⅔
  Left 7

• Left  ⅔
  Vertical stretch of 7

• Right ⅔
  Horizontal stretch of 7