Question

5. What is the order of the differential ial equation given by the following input/ouput relationship: gie b) 2 d) none of the above 6. IX(s) le- with ROC covering the entire s plane whatis()?.l e) o(t-3) d) none of the above 7. True or False: An LC circuit is described by a frst order differential equation b) False a) True 8. The sifting property of the delta fanction sht (e)e-a)- a) att-a) b) r(-a) e) z(a) d) none of the above 9. True or False: The Fourier transform of a periodie function is alrays a sequence/collection of one or more delta functions. a) True b) False is given the input z(t)s cos(t), 10. A linear time invariant system H(jw) what is the output? alcol) 11. Given the function h(t) =-e-en(-t) which of the following transforms exist (circle all that apply) cos(t-d) none of the above a) Fourier series b) Fourier transform 12. Compute the magnitude, and phase for the complex number-0.5-j0.5 b)|s--Vの5,@m- e) Laplace transform d) none of the above a)Is| = 0.5, θ=률 c)Izl = 忑θ = 북 d)none of the above

Please do not copy another solution.

0 0
Add a comment Improve this question Transcribed image text
Know the answer?
Add Answer to:
Please do not copy another solution. 5. What is the order of the differential ial equation...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • 2. Circle the causal BIBO stable ROC below. a) 1.1<\리<1.2 b) Izk1/201zP1/2 d) 0.5<Izl<0.9 e) none...

    2. Circle the causal BIBO stable ROC below. a) 1.1<\리<1.2 b) Izk1/201zP1/2 d) 0.5<Izl<0.9 e) none above 3. A linear time-invariant IIR system is always BIBO stable a) True b) False 4. If a fiter has z-transform H(z)05, then the fiter s ;z>0.5, then the filter is zz-0.5z a) Nonlinear b)FIR )R d) two-sided e) none above 5. The discrete-time frequency o in rad/ sample of the sinusoid hin] below is d) T2 e) none above hIn] -1

  • 1. Consider the differential equation" = y2 - 4y - 5. a) Find any equilibrium solution(s)....

    1. Consider the differential equation" = y2 - 4y - 5. a) Find any equilibrium solution(s). b) Create an appropriate table of values and then sketch (using the grid provided) a direction field for this differential equation on OSIS 3. Be sure to label values on your axes. c) Using the direction field, describe in detail the behavior of y ast approaches infinity. 2. Short answer: State whether or not the differential equation is linear. If it is linear, state...

  • The solution of the differential equation g/ 0 is Select the correct answer (a) 0 ce...

    The solution of the differential equation g/ 0 is Select the correct answer (a) 0 ce t/ (b) 0 ce-it/s (c) 0 = cest/ (d) 0c1cos(gt/)+e2sin(gt/l) e cos(g/lt) e2sin(Vg/t) (e)

  • What is the solution for this first order nonlinear differential equation of this SIR model with...

    What is the solution for this first order nonlinear differential equation of this SIR model with these initial conditions? S(t)=not infected individuals (1) l(t)- Currently Infected (588) R(t)- recovered individuals (0) This will be a nonlinear first order differential equation(ODE) dasi d/dt-sal-kt di/dt a (s-k/a) i dr/dt-ki Total population will be modeled by this equation consistent with the SlR model. d(S+l+R)/dt= -saltsal-kltkl-0 Solution: i stk/aln stK Model the topic using a differential equation. a) Draw any visuals (diagrams) that exemplify...

  • 3. First order ordinary differential equation) A solution containing 90% by volume of alcohol (in...

    3. First order ordinary differential equation) A solution containing 90% by volume of alcohol (in water) runs at 1 liter per min into a 100-liter tank of pure water where it is continually mixed. The mixture is withdrawn at the rate of liter per min. The alcohol volume in the container, Nis given as AV-10 100 0515201 dr 10 We would like to predict the alcohol volume in the tank, N as a function time, t. Use At-1 s. Solve...

  • Is, by Kırchoff's The differential equation for a single closed RL-circuit Second Law, di Ldt+ Ri...

    is, by Kırchoff's The differential equation for a single closed RL-circuit Second Law, di Ldt+ Ri E(t) where i() is the current in the circuit at time t, L is the inductance, R is the resistance, and EO) is the impressed voltage. In this lab you will investigate the current under voltages that are nonzero for only a brief period of time. Assuming the values L -R 1, solve the LR- circuit initial value problem below using the Laplace transform....

  • 7. Identify the impulse response function for the differential equation below. y" +24' + 5y =...

    7. Identify the impulse response function for the differential equation below. y" +24' + 5y = sin(t), y(0) = 1, y'(0) = 2. (a) Not enough information to tell (b) h(t) = 2e' sin(t) (c) h(t) = ecos(2t) (d) h(t) = {e- sin(21) 8. Which of the following equations is valid for functions f(t) and g(0)? (a) C{28 +7.9}(s) = 2C{S}(s) +tL{9}(3) (b) C{t.g}(8) = -(L{9}) (c) C{e-at.g}(s) = ({9}(s - a) (d) None of the above.

  • 2. For the differential equation y + 30y + 200y = 4r + 200, what is...

    2. For the differential equation y + 30y + 200y = 4r + 200, what is the transfer function Y(s)? R(S) • (a) 52 +30s +200 4s+200 (b) 82 +4s+200 30s +200 3s+200 (c) 52745+200 200s +30 (d) 32448+200 (e) None of the above

  • Q4 a) Find the general solution of the differential equation Y') + {y(t) = 8(6+1)5; 8>0....

    Q4 a) Find the general solution of the differential equation Y') + {y(t) = 8(6+1)5; 8>0. Y'8 8 >0. 8(8-1)3 b) Find the inverse Laplace transform y(t) = £ '{Y(3)}, where Y(s) is the solution of part (a). c) Use Laplace transforms to find the solution of the initial value problem ty"(t) – ty' (t) + y(t) = te, y(0) = 0, y(0) = 1, for t > 0. You may use the above results if you find them helpful....

  • Problem #2 letter a. Please!!! University of Louisville Electrical and Computer Engineering Department Dr. Aly Farag...

    Problem #2 letter a. Please!!! University of Louisville Electrical and Computer Engineering Department Dr. Aly Farag Summer 2018 ECE 320: Hw 3 Due Tuesday 615/2018 Problem 1: For the circuit below, Derive the equation for the steady state voltage vo). Evaluate the state voltage when R1-R2 0.5 Ohms and L-1 Henry. itt) cos Problem 2: For the given circuit, and using the superposition property, evaluate the voltage voG) a) The Differential Equations Method. b) The Phasors Method. 42 10 cos...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT