using the two functions f(x)= -x^2+4 and g(x)= -x-2 follow the instructions of the picture attached

1) The base function(s) can be any non-linear function except a parabola, square root, or absolute value. (If using 2 functions, the 2nd can be any of your choice). 2) The cross section can be any shape except a rectangle of constant height. If you choose a square or rectangle of changing height, your max grade will be a 90. 3) For the model, the materials can be no thicker than 0.5". Your model must be at least 6 inches long and have at least 12 cross sections. 4) Bonus points will be given for final shapes that look like a real-life object. With your model, you must turn in the following: 1. A detailed graph of your base. You must partition your base into at least 12 partitions, with each partition being no more than a .5 inch wide. The partitions do not need to match the thickness of your actual building material. 2. Estimate the volume of your solid, using a Reimann Sum and your Ax. You can use a left, right, or midpoint Reimann Sum. Show all work in an organized manner. 3. Write and solve (by hand) a definite integral to find the exact volume of your solid. You must show all work that leads to your solution. Sign out 1 US hp