Consider the graph of f(x) = |x|. Useyour knowledge of rigid and nonrigid transformations to write anequation for the following description. Verify with a graphingutility.

The graph of f is reflected in the x-axis,shifted three units to the left, and shifted eleven unitsupward.

STEP 1:	Reflect |x| about the x-axis. g(x) =
STEP 2:	Reflect |x| about the x-axis and shift threeunits to the left. g(x) =
STEP 3:	Reflect |x| about the x-axis, shift threeunits to the left, and shift eleven units upward. g(x) =

Consider the graph of g(x) = √x. Useyour knowledge of rigid and nonrigid transformations to write anequation for the following description. Verify with a graphingutility.

The graph of g is vertically stretched by a factor of7, reflected in the x-axis, and shifted four unitsupward.

h(x) =

Consider the graph of f(x) = |x|. Useyour knowledge of rigid and nonrigid transformations to write anequation for the following description. Verify with a graphingutility.

The graph of f is vertically shrunk by a factor of 1/9and shifted three units to the left.

g(x) =

Consider the graph of f(x) =x³. Use your knowledge of rigid and nonrigidtransformations to write an equation for the following description.Verify with a graphing utility.

The graph of f is shifted twelve units to the left.

y =