x₁ (1) K₂ = 5 N/m 0000 K₁ = 4 N/m 0000 f(1) |fv₁ = 3 N-s/m| M₁ = 1 kg|v₂=3 N-s/m| M₂ = 2 kg|fv3 = 2 N-s/m -X₂ (1) HHHHH!

Draw a signal-flow graph for the following state and output equations and obtain the transfer function T(s).

Find the state-space representation of the transfer function shown in Figure R(S) s²+7s+2 $3+95²+26s+ 24 C(s)

[1- 3]: For each system below: derive the transfer function, find the roots, and state whether the system oscillates. The input function, f(t), for each of the systems is the unit step function. 1. 6x + 3x = 9f(t) 2. * + 2x + 5x = 15f(t) 3. 2* + 7x + 10x = 3f(t) x(0) = 0, x(0) = 3 x(0) = 1 x(0) = 10, x(0) = -2