Build a "Frankenstein" function by combining your examples using three of the following five function operations: +, =, x, :, 0 Then build Frankenstein's Taylor polynomial, Ti (x). Specify the base that you use and graph the function and the Taylor polynomial over a symmetric interval about this base. Give this interval specific Your work here should include a link to your Desmos graph.(2) Suppose a ball is thrown straight up into the air with a release point at 7.2 feet from the ground at a speed of 102 miles per hour (149.6 fps). The acceleration of gravity is 32.2 fps per second (assume the thrower, Randy, is standing at sea level). Derive a formula that approximates the distance that the ball is from the ground in hot dry air (negligible friction from air). (3) Find a bound for the error in approximating the function f(a:) = sin(w) using the 2nd Taylor Polynomial based at b = 1.57 on the interval I = [137,177]. (4) Use your \"Frankenstein" function from the previous assignment and build its corresponding 2nd Taylor polynomial, T2 (3:), using the same base (b) that you built T1(a:) off of previously. Find a bound for the error in approximating your function over the same interval you utilized previously. In Desmos, graph your function and both the lst and 2nd Taylor polynomials for that function all in the same plane, over the same interval you used previously