Describing Quadratic Transformations

Select all that Apply: Describe the transformations give:

y = -4x² + 4

• Reflects over x-axis

• Vertical Compression

• Vertical Stretch

• Shift Left 4

• Shift up 4

Describe the transformations Given:

y = (x - 5)² - 3

• Shift Right 5, Down 3

• Shift Left 5, Down 3

• Shift Down 5, Left 3

• Shift Down 5, Right 3

Describe the transformations Given: y = -3(x - 1)² + 6

• Vertical Compression, Shifts right 1, Shifts Up 6

• Reflects over x-axis, Vertical Stretch, Shifts Left 1, Shifts Up 6

• Vertical Compression, Shifts Left 1, Shifts Up 6

• Reflects over x-axis, Vertical Stretch, Shifts right 1, Shifts Up 6

Describe the transformations given:

y = 0.2(x + 3)²

• Vertical Stretch, Shift Right 3

• Vertical Stretch, Shift left 3

• Vertical Compression, Shift Up 3

• Vertical Compression, Shift left 3

"a" causes the parabola to vertically ​ (a)   when a < 1.

• compress

• stretch

Describe the Transformation of the function; ​ (a)  

• Vertical Compression

• Vertical Stretch

• Horizontal Shift RIGHT

• Horizontal Shift LEFT

• Vertical Shift UP

• Vertical Shift DOWN

• REFLECTION over the X-Axis

Describe the Transformation of the function; ​ (a)  

• Vertical Compression

• Vertical Stretch

• Horizontal Shift RIGHT

• Horizontal Shift LEFT

• Reflection over the X-Axis

• Vertical Shift DOWN

• Vertical Shift UP

Describe the transformation from the parent graph

• Reflect over x, right 3, down 4

• Reflect over y, right 3, down 4

• Reflect over x, right 3, up 4

• Reflect over y, left 3, down 4

• Vertical Compression

• Vertical Stretch

• Horizontal Shift RIGHT

• Horizontal Shift LEFT

• Reflection over the X-Axis

• Vertical Shift DOWN

• Vertical Shift UP

For g(x) = -x² +13, describe the transformation from the parent function.

• Reflection in x-axis, slide up 13 units

• Reflection in x-axis, slide down 13 units

• Slide up 13 units

• Slide down 13 units