You basically just need to create a piecewise function that follows the requirements in the picture and also fill in the chart.

Assignment - Chapter 1 Piecewise Functions & Properties of Functions Think Piecewise Functions. In this assignment, students are required to come up with a piecewise function of their own creation. Here are the requirements: it must be a function it must have two discontinuities it can not have a domain of D = (x ER} it must contain 3 different functions (use 3 different functions as found on our "graphing in a flash" worksheet all 3 functions used (above) are required to include at least two transformations for each correct form is essential throughout (proper representations) you need to submit both a graphical representation (Desmos is to be used) and an algebraic representation of your piecewise function on your graphical representation (Desmos), you will need to find (I think that means learn) how to get Desmos to clearly make hollow circles, solid circles, as well as arrows on the branches that continue to the infinities one oh ready at row for your piecewise function, complete the following chart interval(s) of increase interval(s) of decrease symmetry end behaviours (only chapter 1-style) the continuity of the function the domain the range record the algebraic representation of your piecewise function below include a printout of your Desmos graph that includes the equation window Note: students may consult one another for help with the key learnings, but each student must have their own unique piecewise function f ( x) =