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5.4 Generate plots for each of the following functions over the time span from -4 to...
(a) xi (t) =4(sin(31) + cos(3t)] (b) x2(t) = sin(41) 1.18 For each of the following functions, indicate if it exhibits even symmetry, odd symmetry, or neither one. (a) Xi (t) = 1-e-2t (b) x2(t) = 1-e-2t2 1.19 Generate plots for each of the following step-function waveforms over the time span from-5 s to +5 s. (a) xi (t)=-611 (t + 3) (b) x2(t) = 1011(1-4) (c) x3(t) = 411 (t + 2) _ 411 (1-2)
Chapter 5, Exercises for Section 5.4, Question 08 Generate a quick sketch of the following functions, without the aid of technology, f(x) = 2(3.7)* g(x) = 2(0.7)* k(x) = 2 - 7x h(x) = 2 + 2x a. As x → + Co, which function(s) approach + ? b. As x → + Co, which function(s) approach 0? c. As X - 0, which function(s) approach co? d. As x→ - 0, which function(s) approach 0?
Use MATLAB to generate code for this 4.Given the following functions: (1) f1 (x, y) = cos (3 x); (2) f2 (x, y) = cos (5 y); (3) f3 (x, y) = cos (3 x) cos (5 y); Please plot 3D plots/images for each of the functions. Please show your steps/ derivations to explain why you obtain those plots/figures.
Generate Bode magnitude and phase plots (straight-line approximations) for the following voltage transfer functions j100ω 0.4(50+ju) (ju) H(4) = (40+,804) (10+350u)
Use MATLAB to draw Bode Plots for a negative unity feedback system with each of the following forward-path transfer functions: 100(s +2) (b) G(s)50s +3 (s+5) Then, using the Bode Plots, s(s +2) (s+4) (s +6) · estimate the transient performance Ts and %OS (step response) . and compare the estimated values with actual values obtained from simulation. Use MATLAB to draw Bode Plots for a negative unity feedback system with each of the following forward-path transfer functions: 100(s +2)...
For each of the transfer functions given below, draw the pole-zero plot and plot the magnitude separate from the phase as a function of frequency. Show only the asymptotic terms that make up the transfer function and then add them to show the composite plot. You can verify your plots (to some extent) by using MATLAB to generate the plots but only as a check that the work you have done is correct. The work that will count for points...
For each of the transfer functions given below, draw the pole-zero plot and using the log- semilog paper provided on Blackboard to plot the magnitude separate from the phase as a function of frequency. Show only the asymptotic terms that make up the transfer function and then add them to show the composite plot. You can verify your plots (to some extent) by using MATLAB to generate the plots but only as a check that the work you have done...
Measurements #3. Determine the average values for the following functions over the time period of 0 to 1 s. (a) y(t) 5 + coslOTnt (b) y- 5t (5 +5pts)
For the following closed-loop transfer functions, sketch the bode plots (magnitude and phase), iden- tifying the zero gain, the slopes (in Decibels) and the high-frequency cutt-off rate. Then verify with Matlab C()101 100) s 0.1) (s 10) 100 s(s +10)2 G(s) = (56) G(s) = s+10(s+100) For the following closed-loop transfer functions, sketch the bode plots (magnitude and phase), iden- tifying the zero gain, the slopes (in Decibels) and the high-frequency cutt-off rate. Then verify with Matlab C()101 100) s...
please identify if it first or second order. For the following, generate simple bode plots (both magnitude and phase). You do not need to provide precise graphs, but you should label values, slopes, and any peaks if present. A(s) 10 1 B(s) S -+1 50 (1000)2 C(s) s20.1 1000 s+(1000) A little longer... Keep in mind what we said about multiple -3 dB points on top of one another. C 1 D(s)=1000) 1 (1000 Treat this one as your 2nd...