[Only use Mathematica by Wolfram to solve these questions] Finding derivative,ploting graph, partical function, absolute max and min using wolfram Mathematica.

USE WOLFRAM MATHEMATICA APP/ PROGRAM TO SOLVE ALL 3 QUESTIONS 1. Find the first derivative of the following functions using Mathematica Plot all three the function, its first derivative, and its tangent line at the given point on the same axes Label using PlotLegends. . Find the second derivative of the following functions using Mathematica . Find the third derivative of the following functions using Mathematica 2. Paul pulls a mass-spring system off its equilibrium point and its position relative to the equilibrium point is modeled by: s(t) = 2e-cos(nt) (a) What is the initial acceleration when the spring is released? (b) What is the displacement at t 1s? Explain what this means physically (c) What is the velocity at1s? (d) When does the spring change directions? 3. Determine the absolute maximum and minimum of f(x) on the given interval using Mathematica, and show all work. Compare with the graph, and 2nd derivative for verification: (a) () 32/-21 on -1,8] USE WOLFRAM MATHEMATICA APP/ PROGRAM TO SOLVE ALL 3 QUESTIONS 1. Find the first derivative of the following functions using Mathematica Plot all three the function, its first derivative, and its tangent line at the given point on the same axes Label using PlotLegends. . Find the second derivative of the following functions using Mathematica . Find the third derivative of the following functions using Mathematica 2. Paul pulls a mass-spring system off its equilibrium point and its position relative to the equilibrium point is modeled by: s(t) = 2e-cos(nt) (a) What is the initial acceleration when the spring is released? (b) What is the displacement at t 1s? Explain what this means physically (c) What is the velocity at1s? (d) When does the spring change directions? 3. Determine the absolute maximum and minimum of f(x) on the given interval using Mathematica, and show all work. Compare with the graph, and 2nd derivative for verification: (a) () 32/-21 on -1,8]