Acquisition Lesson Planning Form - Ciclt.net

16. The graph above for Item 15 may remind you of the graph of the absolute value function,which you first encountered in Unit 1 of Mathematics I. The absolute value function is apiecewise function, and its definition can be written in a piecewise format.a. Draw the graph of ( x) xf = using a viewing window with − 5 ≤ x ≤ 5 .b. Identify the pieces of the function f that could be defined using a linear function, andthen list each linear function and the domain restriction needed to make a part of thegraph of f.FunctionDomainc. Combine the pieces listed in part b to write the absolute value function as a piecewisefunction.17. In your previous work with functions, you have explored the effects of transformations onthe graphs of functions. This item asks you to recall some of this information.a. Explain how the function g graphed at the right can be obtained by stretches and shiftsf x = x .of the absolute value function, ( )b. Write a formula for g(x) as a transformation of the absolute value function.c. Write a piecewise definition for the function g.18. We noted that the graph of the function T from Item 15 is similar to the graph of theabsolute value function. We can approximate T using transformations of the absolute valueMath 2 Unit 5 Lesson 3 Linear and Quadratic Regression Page 16