Fill in the y values of the t–table for the function x y −8 −1 0 1 8

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Move the slider on the graph on the right to graph each function and describe the translation.Function Position Relative to Parent [image 1] [image 2] ✔ left of the parentright of the parentabove the parentbelow the parent

left of the parent✔ right of the parentabove the parentbelow the parent

left of the parentX right of the parent✔ above the parentbelow the parent

✔ left and below the parentX right and above the parentleft and above the parentright and below the parent

Move the slider on the graph on the right to graph each function: For the function: The domain is : x ≥ The range is: y ≥ For the function: The domain is : x ≥ The range is: y ≥

Move the slider on the graph on the right to graph each function: For the function: The domain is : x ≥ The range is: y ≥ For the function: The domain is : x ≥ The range is: y ≥

This graph shows both a reflection and a translation. What function is being graphed?




vertical stretchvertical compression

Dilation – stretching or compressing the graph of a functionMove the slider on the graph to graph each function and describe the transformation.

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Describe how the graph of the parent function [image 1] is transformed when graphing [image 2] The graph is translated 3 units left.right.X up.✔ down.

Simplify the expression in the radical symbol to determine a inThe graph is a vertical stretch by a factor of 8.✔ stretch by a factor of 2.compression by a factor of 8.compression by a factor of 2.

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Use the equation [image 1] Which is an equivalent equation of the form [image 2]





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