Instead of producing the graph in desmos could you write down what each the velocity and position function are and label them suppose a 1-slug mass is attached to a spring with spring constant 5. the spring is stretched 2 feet with an initial velocity 5 feet/second directed away from the equilibrium position in a medium that has a damping constant of 2. a) write the second order differential equation that models the displacement x(t) from equilibrium of the mass and the initial conditions. b) rewrite the equation as a system of two first order equations using the substitution u x and vx'. c) solve the system using the eigenvalue method. classify the critical point. d) determine the velocity of the mass at t-3 e) use desmos to produce graphs of the position and velocity functions.