1) Provide an example of linear or a quadratic, before and after it has undergone a vertical transformation.

2)Provide an example of a polynomial, other than a linear or a quadratic, before and after it has undergone a horizontal transformation.

3) Explain how the function `y=f\left(x ight)`undergoes a vertical transformation and a horizontal transformation

4)Explain how the function `y=f\left(x ight)` can be reflected in the `x` and `y` axis.

5) Explain how the function `y=f\left(x ight)` can be vertically dilated and horizontally dilated. Given an example of each.

6)The general form of an absolute value function is given as `y=a\left|x-h ight|+k`

What effect does the "`a`" have on the graph?, What effect does the "`h`" have on the graph?, What effect does the "`k`" have on the graph?

7) Provide an example of a function that is neither odd nor even. Justify the answer

8) Given the function `f\left(x ight)=x^{2}`, Choose another even function to be`g\left(x ight)`

0) Explain how the function y : f (x) can be reflected in the x and y axis. Explain how the function y : f (x) can be vertically dilated and horizontally dilated. Given an example of each. The general form of an absolute value function is given as y = a x - h| +k What effect does the " a" have on the graph? What effect does the "/" have on the graph? What effect does the " k" have on the graph?Give an example of a function that is neither odd nor even. Justify your answer and provide an image of this graph. \f3 Given the function = Choose another odd function to be O( x