5 نقاط Find the D. E. of the block diagram in ?figure below Xin] y[n] 71...
10 نقاط Find the output response of the system in figure below? Y(n) /p i/p x(n) Yin) hi (n) h2 (n) A = 2 X(n) = (-2)" [u(n) - U(n-3)] h1(n) = 0.5n[U(n)-U(n-6)] h2(n)=2sin(ntt/2)(U(n+3) - U(n-4)]
Find the transfer function for the given block diagram as shown in figure below by using block reduction rules. (5 Marks) DG-600GBG 10 Fig.5 Explain the liquid level system with block diagram useful in nlaces where it is difficult to monitor
5.6.1. Find the transfer function corresponding to the block diagram below. 0.2 Y(z) X(z) 0.5
For the block diagram of a feedback control system that is shown in Figure Q1 below, find the transfer function Ts) Y(s) /R(s) for the system. 2 R(s) Y(s) :? 2 2 Figure Q1
yce) Figure 1: Time-domain block diagram, with input u(t) and output y(t). For the block diagram shown in Figure find the system transfer function Y (s)/U(s).
4. Find the modified signal flow graph from the block diagram in Figure 2 5. Determine the output wrt. the input R(s) Y (s) Gi(s) G2(s) H1(s) H2(s) Figure 2: A hybrid system.
3-21. The block diagram of a control system is shown in Fig. 3P-21. (a) Draw an equivalent SFG for the system. (b) Find the following transfer functions by applying the gain formula of the SFG directly to the block diagram. Y(s) Y(s) E(s) E(s) R(s)[N=0 N(s)R=0 R(s) N= N(s) R-0 (c) Compare the answers by applying the gain formula to the equivalent SFG. N() G (s) E(s) YS G () G3(s) H () Figure 3P-21
E(s) In the figure below, find the transfer function G(s) = N(s) N(s) Y(s) 10 E(s) R(s) s+2 s(s + 1) 0.5s E(s) In the figure below, find the transfer function G(s) = N(s) N(s) Y(s) 10 E(s) R(s) s+2 s(s + 1) 0.5s
Use a Venn Diagram. Let P(Z)=0.47, P(Y)=0.24, and P(Z ∪ Y)=0.56. Find each probability. (a) P(Z′ ∩ Y′) (b) P(Z′ ∪ Y′) (c) P(Z′ ∪ Y') (d) P(Z ∩ Y') Complete the Venn diagram below using the given probabilities. I can't figure out how to find the circled answer! Please and thank you!
Consider the feedback system shown below: +e[n] xlnDelay → y[n] (a) Write an expression for y[n] in terms of xIn- 1] and y[n -1]. (b) Determine the transfer function of the system. (c) Determine the impulse response of the system (d) Determine if the system is BIBO stable.