Transformations of Absolute Value and Quadratic

Identify the transformation

• Left 5

• Right 5

• Up 5

• Down 5

Tags

CCSS.HSF.BF.B.3

• Left 3

• Right 3

• Up 2

• Down 2

• Left 2

• Right 2

• Up 3

• Reflect over y-axis

• Reflect over x-axis

Identify the transformation

• Left 6

• Right 6

• Down 3

• Reflect over y-axis

• Reflect over x-axis

Tags

CCSS.HSF.BF.B.3

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

• stretch

• compress

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

Match the equation to its description.

• Reflected over x-axis and shifted up 4

• Reflected over x-axis and shifted down 4

• Reflected over x-axis and shifted right 4

• Reflected over x-axis and shifted left 4

• up 3

• down 3

• right 1

• left 1

• across x axis

• upward

The graph of a quadratic function f is shown and the vertex is labeled with its coordinates.  If g(x) = f(x - 1) + 2, what is the minimum value of g?

* The minimum value of g is ​ (a)   because the minimum value of f is ​ (b)   and the graph of g is shifted ​ (c)   from the graph of f by ​ ​ (d)   .​

• 6

• 4

• up

• 2

• 1

• 3

• 5

• down

• left

• right

• up 3

• down 3

• right 1

• left 1

• downward

• upward