Answer Happy

Problem 8. (a.) Suppose you are given some arbitrary mathematical function f that is dependent on one independent variable :: f-f(=). This is all you know about the function presently. Now suppose this function undergoes a number of functional transformations to create a new function, which we will denote y, that takes the form y(x) = A·f (B-z-C) + D. List all of the transformations that were performed on the function / to produce y. Note: Since y = y(z) (that is, since we've defined this new function we're calling y to be a function of only a single variable, z), you should assume that the parameters we introduced, A, B, C. and D, are all constant values. (b.) Write an equation for the graphed function below. y 31 N T -4 -3 -2 -1 0 1- -2 -3- -4- f 1 2 3 4 Hint: Use the Functions handout, which you can find on on Canvas, to help answer this question. You may also find the in-browser graphing calculator tool Desmos to be useful.