Simplify the given block diagram below into a single block. G8(s)- R(s) + G6(s)- G1(s) G3(s) C(s) G7(s) G2(s) G4(s) G5(s)-

6? R(s) 62 + crs) Solve for C(s)/R(s). C(s) R(s) 1+G1 (G3-G2)H,H2 G1(G3-G2)-GIGA(G:-G2)H1 O C(6) R(s) 1+G1 (G3-G2)H, H, G1 (G3-G2)-GI GA(G:-G2)H2 O C(s) R(s) 1-G1 (G3-G2)H1 H2 G1(G3-Ga)-GiGA(G3-G2)H2 C(s) R(s) 1+G1 (Gs-G2)H,H2 G1(G3-G2)+G1GA(G3-G2)H2

Solve correctly within 30 minutes for upvote.

Simplify the following block diagram and calculate the C/R values ​​if you know: G15, G210, G3 15 and G4 = 20 H115, H2= 10, and H3 = 5

Find c(s) R(S) R(s) + G1(s) G2(s) Answer G3(s) G4(s) G5(s) FIGURE P5 5 G8(s) G6(s) G7(s) G7 G₁ (G4+G3) ([G7 G6+ 1] G₂ G₁ + [G4 + G3] [G5 G₁ - G8 G7])+ (G7 G6 + 1) C(s)

Explain clear steps by steps

Use Mason’s gain formula to simplify the block diagram shown below to a single fraction C(s)/R(s).  Please show your work Simplify to one polynomial divided by another polynomial.

Pls show neat and whole solution

p2q4

a) Reduce the block diagram