The equation y = log;(x) is transformed to y = log;( Vx)-3. A list of possible codes has been created to help us describe the transformations that have occurred as shown in the tables beloW. %3D %3D Code Гype of Stretch Stretch Factor Туре of Translation # of Code Units & Code Code Direction 1 Vertical 2 5 Vertical 7 3 units up 2 Horizontal 4 Horizontal 8 3 units down 3 units 9. right 3 units left 11. From the list of codes and transformations above: The code that represents the correct type of stretch is column) The code that represents the correct stretch factor is column) The code that represents the correct type of translation is 3rd column) The code that represents the correct number of units and direction of the translation is (record in 1st (record in 2nd (record in (record in 4th column) 1/2 3.

Q: Describe the end behavior

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Q: Describe the transformations on y = 3× to become y = 2(3-*) –1. %3D

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Q: 4. Parent function: Transformation: х -2 a 3. 8/3 5/2 -2 -1 1 2) -/3 d. Graph both the parent…

A: Use spread sheet and sketch the graph of the parent function as follows.

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Q: Use the "Big Idea" of transformations to find equations for these two functions.

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Q: How do you solve composition of transformations specifically for shapes?

A: To solve composition of transformations specifically for shapes.

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A: Take the parent function and use transformation.

Q: es. show how the values are acquired.

A: Spray 1 0.693 0.405 0.405 0.405 -0.51 -0.92 Spray 2 0.588 0 0 -0.51 -0.69 -1.2 Lotion 1.386…