. 1. Obtain the transfer function for the fluid level system in Figure 1(q. is the...
Find G(s)= H2(s)/Q(s) 1.- - For the system shown in the figure, ?+q> Tanque 2 Tanque HEMU H + hz H+hi * 0+2 Q1 +91 where Q(s) is the input liquid flow, H(s) is the height of tank 1, H2(S) is the height of tank 2. Qe(s) is the output liquid flow, R and R2 are the valves resistance and C and C2 are the capacitance of tank 1 and tank 2. Obtain the Block Diagram and the Transfer Function...
Consider the liquid level control system given in the figure. The values with overbar denote steady state values. Draw a block diagram of the system assuming that the changes in the variables are small. Then derive the transfer function between the level of second tank h2 and the disturbance input qd 5. x(t) Lever Valve: q.-Kx Tank 1 O+q oa Tank 2 Consider the liquid level control system given in the figure. The values with overbar denote steady state values....
1. Obtain the transfer function G(s)-20 Consider the system of Figure 1. Obtain the transfer function G (s) - of the system in Figure 1 (clearly show the derivation of the model) Question 1.(15) Consider the system of Figure T(s) TO) J1 2 kg-m D1 1 N-m-s/rad J2-1 kg-m2 D2 2 N-m-s/rad K = 64 N-m/rad J-16 kg-m2 D3 32 N-m-s/rad Figure 1 1. Obtain the transfer function G(s)-20 Consider the system of Figure 1. Obtain the transfer function G...
INTRODUCTION TO MECHATRONICS. (Fluid System) 2) In the liquid level system shown in Figure, the resistances R = R, R, = 2R, and the inputs are the pressure source , and volume flow rate ĝe. • Obtain the differential equation model for the height h, assuming that h>D.
Consider the liquid level system shown in Figure 1. At steady state, the inflow rate and outflow rate are both Ở and the flow rate between the tanks is zero. The heads at tank 1 and tank 2 are both H. At t = 0, the inflow rate is changed from 0 to + , where is the small change in the inflow rate. The resulting changes in the heads (h/ and h2) and flow rates are assumed to be...
Problem 1) Derive differential equations governing the given fluid system for the system and present them in state space form. The density of the fluid is p. The fluid exiting the tank with capacitance C3, flows through a resistor R4 and then a long pipe of length L with an inertance I State vector X-[h h, h, h, q input vector u={qil qi2 qǐ3)" Output Vector Y (42 i2 41 92 h3 C. 93 Rs 3 You may solve the...
use any programming language (Matlab is prefered) R WU CSR (a) Obtain the transfer function between input v and output i. Use complex impedances to solve this. (b) Plot the output given v(t) = sint. Let R=112, C = 1 farad, L = 1 henry. Use 1sim to simulate 30 seconds of the system output.
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...
[1] (a) Obtain the transfer function of the spring-mass-dashpot system mounted on a cart. Let u(t) be the input to the system, and y(t) is the output. Find the Force-Volt and Force-current analogy. Massless cart TII
(30pts) Consider the liquid level system shown in the figure. Assume the outflow rate Q (m3/s) through the outflow value is related to the liquid level H by Assume also that, when the inflow rate Qi and outflow rate QOare at Q = 0015m3/s, the liquid level stays at constant H. The capacitance C of the tank is 2m2 Find the steady state value of the liquid level system H. Develop the governing equations for the liquid level system and...