2) Piecewise functions are made up of 2 or more functions where each function has a restricted domain. The domain restriction is always written to the right of the function it describes. To evaluate, find which domain the x falls in and use that function to evaluate for that x. If x does not fall within any of the given domains, the function is undefined at that x. Use the piecewise function below to evaluate for each x, which is the number inside the parentheses. )f(8)= )f(4)= )f(2)= ) ) d f(5) = f( 6) = e 3) A piecewise function is shown below. For what value of p will the function be continuous? a) To be a continuous function, where the first function stops the next will start. So the pieces share this point. At what point does the first function stop and the second start? Write as an ordered pair. Because one piece stops and the next piece starts at the point identified in part a, the pieces can be set equal to each other to find p. Find p. Show your work. If you did everything on a calculator, explain the steps you took and include screenshots of each step. Directions: There are 3 questions on this assignment, each with multiple parts. Show your work when directed and ask questions if you are not understanding. 1) Use the graph below to answer the questions. a) State if the graph is a function or not. Explain your answer. b) Suppose the graph is represented by the piecewise function called g(x). This means at the ordered pair (x,y), g(x)is the y-coordinate at that x. Use the graph to evaluate g(4). 2) Piecewise functions are made up of 2 or more functions where each function has a restricted domain. The domain restriction is always written to the right of the fWTo evaluate