4.07 Project: Demonstration 407 Project Procedure Instructions 0:43 min On the LEFT SIDE, I will demonstrate and model regarding the example scenario. 4.07 Project: Your Work On the RIGHT SIDE, you will write the answers and show the work to your scenario. PAUSE THE VIDEOS AS NEEDED TO COMPLETE THIS SIDE ON YOUR OWN, USING THE MODELED SCENARIO ON THE RIGHT!! Writing and Verifying Inverse Functions Writing and Verifying Inverse Functions 7:08 a) Use the given function to create its inverse. Make Sure You Notice This! 0:53 min f(x)=x + 43 b) Show your work to prove that the inverse of f(x) is g(x). c) Show your work to evaluate g(f(x)). d) Graph your two functions on a coordinate plane. Include a table of values for each function. x f(x)= g(x)= Task #1 Part 1: Using the two functions listed below, insert numbers in place of the letters a, b, c, and d so that f(x) and g(x) are inverses. f(x)=x + ab g(x) = cx - d Part 2: Show your work to prove that the inverse of f(x) is g(x). Part 3: Show your work to evaluate f(g(x)). Part 4: Graph your two functions on a coordinate plane. Include a table of values for each function. Graph the line y = x on the same graph. x f(x)= g(x)= 2 3 4 5 h Radical Equations With and Without Extraneous Solutions Radical Equations With and Without Extraneous Solutions 6:32 a) Make two radical equations. One must have an extraneous solution and the other does not. b) Solve the equation. Check your solution. c) Explain why one equation has an extraneous solution and the other does not. Task #2 Part 1: Create two radical equations: one that has an extraneous solution, a