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Q1. Mass M is lifted by a pulley system as shown in Figure 1. The pulley...
Q1. Determine the solution of x(t). 4x + 20% +36x = 0 Where x(0) = 2 m, 8(0) = 1 m/s Q1. Mass M is lifted by a pulley system as shown in Figure 1. The pulley is rotating in a clockwise direction. Assuming zero initial conditions, obtain transfer function of the system, X(s)/Ta(s). Τα S B X м k Figure 1 Consider the liquid level system shown in Figure 1. At steady state, the inflow rate and outflow rate...
Problem #1 A truck suspension system including tire model is shown in the figure. A load added to a truck results in a force F on the support spring, and the tire flexes. The truck vehicle mass is my and the tire mass is mt. Assume that the gravity is neglected. (a) Determine the two independent equations of motion. (b) Obtain the equations of motion in terms of Laplace transform, assuming that the initial conditions are zero. (c) Obtain the...
Q2 (a) Consider the control system shown in Figure Q1 (a). Obtain the closed-loop transfer function of this system and by using MATLAB obtain the unit step response of this closed loop system - R(S) c(s) 36+1) (s + 1) Figure Q2 (a) (b) A sampler and a zero-order hold element were inserted into the system in Figure Q1(a) as shown in Figure Q1(b). Obtain the closed-loop pulse transfer function of this system and by using MATLAB or otherwise, obtain...
The system shown in Figure Q1 consists of a crank lever AOD, 3 pulleys and container fill-up with mass of 30 kg attached with in-elastic cable. If all the viscous dampers are ignored, calculate the natural frequency of oscillation of the system when the crank lever is displaced with a small angular displacement and released. Take point A as point of transfer. к Given:- KA с 0.2 m 0 = 0.1 B Pulley 3 K=2 kN/m C=0 Ns/m Mass of...
In the pulley system shown in Figure P2.33, assume that the cable is massless and inextensible, and assume that the pulley masses are negligible. The force f is a known function of time. Derive the system's equation of motion in terms of the displacement. For the system shown in Figure P2.34, the solid cylinder of inertia I and mass m rolls without slipping. Neglect the pulley mass and obtain the equation of motion in terms of x.
1. Consider the system shown. Assume B-3 N-s/m and K-7 N/m. Negligible Mass a) Find the transfer function, H(s)-X(s)Fa(s) b) Using the transfer function, find the unit step response and the unit impulse response. c) Using the transfer function, find the steady-state response when fa(t) 2 sin (4t) d) Find the free response (zero-input response) assuming x(0) 2 m.
For the system shown in Fig. 1, solve the following problems. (a) Find the transfer function, G(s)X2 (s)/F(s) (b) Does the system oscillate with a unit step input (f (t))? Explain the reason (c) Decide if the system(x2 (t)) is stable with a unit step input (f (t))? Explain the reason 1. 320) 8 kg 2 N/m 4N-s/m 2N-s/m Fig. 1 2. There are two suspensions for a car as shown in Fig. 2 (a) Find the equations of each...
Consider the mass-spring-damper system depicted in the figure below, where the input of the system is the applied force F(t) and the output of the system is xít) that is the displacement of the mass according to the coordinate system defined in that figure. Assume that force F(t) is applied for t> 0 and the system is in static equilibrium before t=0 and z(t) is measured from the static equilibrium. b m F Also, the mass of the block, the...
Consider the system shown in the figure (Figure 1). The rope and pulley have negligible mass, and the pulley is frictionless. Initially the 6.00-kg block is moving downward and the 8.00-kg block is moving to the right, both with a speed of 0.300 m/s . The blocks come to rest after moving 3.00 m . Part A Use the work-energy theorem to calculate the coefficient of kinetic friction between the 8.00-kg block and the tabletop.
Q1. For the system shown in Figure 1 where the beam with mass m and length L is connected to the fixed surfaces through three springs with same stiffness k, (i) Calculate the total kinetic energy and total potential energy of the system; (ii) Derive the equation of motion in terms of rotation angle 0; (iii) Find the natural frequency of the system; (iv) Calculate the natural period if the stiffness k of all springs is doubled; (v) If the...