Consider the following system: 7(s+1) (s+4)2(s2+2s+3) Y(S) %3D U(S) 1. Calculate the time domain response of this system 2. Get the response characteristics of this system 3. Calculate the boundary results of this system
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- A)Perform the N=5 point circular convolution of x and h using DFT. B)Perform the N=5 point circular convolution of x and h in time-domain.Sketch the poles and zeros on the s-domain plot( complex plane) for the following function: H(s)= [(s+6)(s-2)]/[(s-3)(s+5)((s-3)^2 +9) For each pole and zero, examine its location in the s-plane and comment on its contribution to the systems behavior. Please answer in typing format please ASAPa. Find the circuit’s input, or driving-point, impedance, Zi, in the s-domain.
- The block diagram of a time-invariant, linear, continuous-time system is given below. X1(s) and X2(s) are the state variables of the system. U(s) is the input signal of the system, Y(s) is the output signal of the system. What is the value of parameter E?If G(s) = 1 / (s + 2), find the response c(t) if the input r(t) = u(t), a unit step, assuming zero initial condition.Make the equation s(s+1)(s+2)+K=0 in the form of 1+KF(s) and explain the drawing of root-locus curves. (Note: Indicate the splitting points, centers and angles of the asymptotes)
- I need help with the question below Consider a causal LTI continuous system described by the differential equation y′′(t) + 3y′(t) + 2y(t) = x(t) where y(t) is the system output and x(t) is the input.1. Find the transfer function H(s) of the system.2. Find its poles and zeros. From its poles and zeros, determine if the system is BIBO stable or not.3. If x(t) = u(t) and initial conditions are zero, determine the steady-state response yss(t)4. If the initial conditions were not zero, would you get the same steady state?. Explaina) Y(ω) = 1/(5+jω) The expression above defines the frequency domain signal Y(ω) from a time domain signal y(t) i) Determine the imaginary & real parts of Y(ω). ii.Determine the signal y(t) that produced the signal Y(ω). b)What are the 3 areas of application of i.Signals ii.Systems c) Briefly summarise with explanation the difference between discrete & continuous time signal and also write an expression that describes each signal type.Suppose an LTI system has impulse response h(t)=u(t+1)−u(t−1),and input x(t)=t[u(t−1)−u(t−6)]. Use graphical convolution method to determine the zero-state response. Do not use Laplace transform
- When the unit step function is applied to the input of the system whose block diagram is given below, the output response takes the value c (0.2) = 0.11 for t = 0.2 s and c (infinity) = 0.333 for t = infinity. What is the steady-state error of the system? calculate.When the unit step function is applied to the system input given the block diagram below, the output response takes the value c (0.2) = 0.11 fort = 0.2 s and c (infinity) = 0.333 for t = infinity. What is the steady-state error of the system? calculateCircuit analysis 2 Which of the following is the derivative of the function given below equal to?