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Determine and plot, for the system of Figure P6.40, its response i(t) (a) when v(t) =...
6.40 Determine and plot, for the system of Figure P6.40, its response i(1) (a) when y(t) = 106(1), (b) when v(t) = 10u(t), and (c) when v(t) = 0.51. 0.2 H VO 2.60 0.1 uF FIG. P6.40
6.13 Consider the circuit of Figure P6.13. (a) Determine the transfer function G(s) = 1 (s)/V(s). (b) Determine the time constant for the system. (c) Determine the response of the system when v(t) = 10u(1) V. 5022 100 12 + iz -0.2 UF (1) FIG. P6.13
Problem # 1: Consider the circuit of Fig. 1: a) If vc(0) 8 V and i,(t) 40 S(t) mA, find Vc(s) and vc(t) fort>0 b) If ve(0) 1 V and ) 0.2 e u(t) A, find Vc(s) and v(t) fort>0 Problem #2: The circuit in Fig. 2 is at steady-state before t-0. a) Find V(s) and v(t) for t>0 b) Find I(s) and i(t) for t>0 5 S2 10 - 10u(t) V 6 H v(t) i(t). 130 F Figure 1...
Create chart or table Consider the system with the impulse response ht)e u(t), as shown in Figure 3.2(a). This system's response to an input of x(t) 1) would be y(t) h(r ult 1). as shown in Figure 3.2(b). If the input signal is a sum of weighted, time-shifted impulses as described by (3.10), separated in time by Δ = 0.1 (s) so that xt)01-0.1k), as shown in Figure 3.2(c), then, according to (3.11), the output is This output signal is...
Question three The figure below shows a unit step response of a second order system. From the graph of response find: 1- The rise timet, 2- The peak timet, 3- The maximum overshoot Mp 4- The damped natural frequency w 5. The transfer function. Hence find the damping ratio ζ and the natural frequency ah-Find also the transfer function of the system. r 4 02 15 25 35 45 Question Four For the control system shown in the figure below,...
1. For a system described in Figure 1. x(t) - input voltage, y(t) - output voltage. (a) Determine Continuous Time (C.T.) "Math Model" when R = 1/3 121, L = 1/2 [F], and C = 1 [F]. (b) Fine "Zero Input Response". y zit. for the C.T.system. when y(0) = 1 [V], y'(0) = 2 IV (c) Draw "Zero Input Response". y_zi(t) with respect to time 1 (2-D graph) (d) Find impulse response, h(!). of the Continuous Time (C.T.) system....
Please explain every step as clearly and detailed as possible. B Frequency Response Modeling Frequency response modeling of a linear system is based on the premise that the dynamics of a linear system can be recovered from a knowledge of how the system responds to sinusoidal inputs. (This will be made mathematically precise in Theorem 13.) In other words, to determine (or iden- tify) a linear system, all one has to do is observe how the system reacts to sinusoidal...
Consider a causal LTI system implemented as the RL circuit shown below. In this circuit, v(t) is the input voltage. The current i(t) is considered the system output. i(t) R L wwwm v(t) (a) Find the differential equation relating v(t) and i(t). (b) Determine the frequency response of this system (H(jw)). (c) Determine the output it) if v(t) = sin(t), R=10 and L=1. (d) Sketch Bode plot of H (jw) for R=10 and L=1. (e) Determine if the system is...
Problem 4.1 For the circuit shown in figure 4.1, there is no initial energy storage and v = 10u(t) V Please explain clearly! Thanks! Problem 4.1 2.5 H For the circuit shown in figure 4.1, there is no initial energy storage and v- 10 u(t) V (a) Obtain the circuit in the s-domain (b) Determine the current Los) (c) Determine for io(t) for t>0. 10Ω to 5 H 4 H Fig. 4.1 Problem 4.1 2.5 H For the circuit shown...
6.25 For the system for Figure P6.25, determine (a) its free response when the block is displaced 2 mm from equilib- rium and then released; (b) its impulsive response; (c) its step response; and (d) its ramp response. MULHILL 1 x 10 N.S 2,000 m 10 kg Tx P6.25