SOLVE USING MATHCAD!!!! PLEASE PLEASE PLEASE

also in part d) add a verification that explains why the answer you got is correct.

PROBLEM 2 (20PT) Use a Taylor series expansion, keeping up to the second derivative term, to approximate the function: y(x) = sin(2 - x) + 5 - X about the point Xo = 6. (a) Plot the function, y(x), and the approximated Taylor Series function, yTay(x), in a single graph. Set y-axis minimum to 0 and y-axis maximum to 50. Display x-axis from 0 to 8. Show a marker at x = Xo. (b) Copy the plot from part (a), and add another approximated Taylor series function, ytayz(x). about Xo = 6 that keeps up to the fifth derivative term to the plot. (c) Re-do the Taylor series expansion, yra 3(x), to show an expansion up to the 20th derivative term about the point x = 6. Show the function, y(x), and the approximated function, yTayz(x) on a new plot ranging from 0 to 50 on the y-axis and 0 to 8 on the x-axis. PROBLEM 2 (20PT) Use a Taylor series expansion, keeping up to the second derivative term, to approximate the function: y(x) = sin(2 - x) + 5 - X about the point Xo = 6. (a) Plot the function, y(x), and the approximated Taylor Series function, yTay(x), in a single graph. Set y-axis minimum to 0 and y-axis maximum to 50. Display x-axis from 0 to 8. Show a marker at x = Xo. (b) Copy the plot from part (a), and add another approximated Taylor series function, ytayz(x). about Xo = 6 that keeps up to the fifth derivative term to the plot. (c) Re-do the Taylor series expansion, yra 3(x), to show an expansion up to the 20th derivative term about the point x = 6. Show the function, y(x), and the approximated function, yTayz(x) on a new plot ranging from 0 to 50 on the y-axis and 0 to 8 on the x-axis