Figure Q3(a) shows a system that produces output m(t) from the input x(t) given in Figure 1. (а) 2 x(t) Time expanded by 2 s(t) d m(t) dt Time advanced by 1 Figure Q3(a) (i) Sketch the signal s(t). (11) Find the expression for m(t).
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- Either the following signals: f (t) = 0 if t <0 g (t) = 0 if t <−1 f (t) = 1 - t if 0 ≤ t <1 and g (t) = 1 if - 1 ≤ t ≤ 1 f (t) = 0 if t ≥ 1 g (t) = 0 if t> 1 (i) Give the graphical representations of the signals (f) and (g). (ii) Give a physical meaning of the convolution product of two signals. We set h (x) = f (t) *g (t) where '*' represents the convolution product. (iii) Determine the signal (h). (iv) Give the graphic representation of signal (h).Consider the following signal: f(t) = 0 if t < 0f(t) = 1 − 0.5t if 0 ≤ t < 2f(t) = 0 if t > 2 a) Give the graphical representation of the signal (f). b) Give a physical meaning of the convolution product of two signals. We set h (x) = f (t) *f (t) where '*' represents the convolution product. c) Determine the signal (h). d)Give the graphical representation of the signal (h).The answer of this question on bartleby is of other parts. This is different question. Don't copy that answer. I already have that. I am posting it for the third time. A. Write the state variable equation(s) B. The system equation(s) you obtained in D are (Circle one choice for each statement): Ordinary Differential Equation(s) True False Linear True False Second Order True False Constant Coefficients True False
- Either the following signals: f(t)=0 if t<0 f(t)=1−t/2 if 0≤t<2 f(t)=0 if t≥2 And g(t)=0 if t<−2 g(t)=1 if −2≤t≤2 g(t)=0 if t>2 (i) Give the graphical representations of the signals (f) and (g). (ii) Give a physical meaning of the convolution product of two signals. We set h(x) = f (t) *g (t) where '*' represents the convolution product. (iii) Determine the signal (h). (iv) Give the graphical representation of the signal (h).Calculate y(t)=x(t)*v(t) using the convolution integral for the continuous signals x(t) and v(t) given in the figure below. Write the result of y(t) as a piecewise function. Also, show the result in an approximate way by drawing a graph.Find f(t) for each of the following functions. 1. F(s)=280s2+14s+245. 2. F(s)=−s2+52s+445s(s2+10s+89). 3. F(s)=14s2+56s+152(s+6)(s2+4s+20). 4. F(s)=8(s+1)2(s2+10s+34)(s2+8s+20).
- Derive the expression of the equivalent circuit. (R1;=5 kΩ ,R2=10 ΚΩ, rπ, =10 kΩ)There is no energy stored in the capacitors in the circuit at the time the switch is closed. 1. a) Construct the s-domain circuit for t>0. 2. b) Find I1, V1, and V2. 3. c) Find i1, v1, and v2.4. d) Do your answers for i1, v1, and v2 make sense in terms of known circuit behavior? Explain.uestion 1 a) As a student of signal and systems, with mathematical representation and graphs, clearly distinguish between a continuous-time step signal and discrete-time step signal Major Topic Elementary Signals Blooms Designation AP Score 7 b) Any signal can be decomposed into its even and odd components. Derive the even and odd component of a signal x(t) and decompose the signal below into its even and odd components. X[n]=3n2-2n+20 Major Topic Even and Odd Signals Blooms Designation AN Score 7 c) Signals and Systems is a discipline that finds application in engineering, science and technology. In your own words, clearly explain the use of signals and systems in astronomy
- The mathematical models of some continuous time systems are given above. x(t) is the input signal of the system, and y(t) is the output signal of the system. Which of the following systems is linear and which is nonlinear? For linear systems, write "linear" in the space next to the option. For non-linear systems, write "non-linear" in the space next to the option.15 - 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 for t = 0.2 s and c (infinity) = 0.333 for t = infinity. What is the steady-state error of the system? calculate.A) 0.33B) 0C) 0.25D) 0.5E) 0.67When 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? calculate