Simplify the following block diagram. Obtain the transfer function from R to C for Fig. 1, and the transfer function from X(s) to Y(s) for Fig. 2.
Convert the block diagram of figures 1 and 2 to a signal flow graph.
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[HELP!] 1. Simplify the following block diagram. Obtain the transfer function from R to C for Fig. 1, and the transfer function from X(s) to Y(s) for Fig. 2. 2. Convert the block diagram of figures 1 and 2 to a signal flow graph.
3. (10 points) Simplify the following block diagram and obtain the transfer function from s) to Y(s) input output + Y(s) X(s) 8+2 s+ 2 3. (10 points) Simplify the following block diagram and obtain the transfer function from s) to Y(s) input output + Y(s) X(s) 8+2 s+ 2
4)Convert the following block diagram into signal flow graph (15 marks) R(s) X (s) U(s) H.(s) D(s) G(s) Xx(s) Hz(s) 5) Using Mason's gain formula, find the transfer function of the following systems (40 marks).
Consider the block diagram in figure 2 a. Hy R(s) GI G G3 +1 Figure 2 Convert figure 2 to signal flow graph. Using your result in Q5ali), determine the transfer function using the Mason's gain (2marks) formula. Consider the block diagram in figure 2 a. Hy R(s) GI G G3 +1 Figure 2 Convert figure 2 to signal flow graph. Using your result in Q5ali), determine the transfer function using the Mason's gain (2marks) formula.
Draw a signal flow graph from the given block diagram below and find a transfer function Ys X() using Mason's rule. (15 pts)Bke i G3 (s) x(s) G2 (s) - Y(s) → H1 (s) C. H2 (s) 63
PROBLEMS B-2-1. Simplify the block diagram shown in Figure 2-29 and obtain the closed-loop transfer function C(s)/RS). B-2-2. Simplify the block diagram shown in Figure 2-30 and obtain the closed-loop transfer function C(s)/R(s). B-2-3. Simplify the block diagram shown in Figure 2-31 and obtain the closed-loop transfer function C(s)/R(S). G1 R(S) CS) Figure 2-29 Block diagram of a system. Figure 2-30 Block diagram of a system. Figure 2-31 Block diagram of a system.
3. There is a block diagram as shown in Fig. G1 G2 G3 Fig. 2 (a) Convert the block diagram to a signal flow (b) Obtain its transfer function (G(s)-C(s)/R(s)) (c) As G -K.G3 G3 and its inputrt) is unit step, obtain the 50 condition of the P-controller(G1) for c(t) not to oscillate.
1. Simplify the block diagram shown in the figure below. Then, obtain the closed-loop transfer function C(s) /R(s). Hi R(s) G1 Gix 1 C(s) H2 H3
Please solve quickly 2. Convert the block diagram transfer function Ts-for the system bellow: to signal flow graph first and use the C(s) to find the G1 C(s) Gs G6 G4 G7
Xs) H/(%) Fig. 2. System with disturbance a) Draw its corresponding Signal-Flow graph model b) Obtain the transfer function G(s) = Y(s)/T1(s) using Mason's formula based on the Signal-Flow graph model. Assume that R(s)0.
2. Determine the closed-loop transfer function Y (using Signal Flow Graphs or Block U(s) Diagram Transformations) for the system shown in Figure 2 U(s) Y (s) 0 do