Question

what is the systems steady state response with an input of f(t)=30sin(10t), with transfer function G(s)=(1/2)/s^2+7s+10....

what is the systems steady state response with an input of f(t)=30sin(10t), with transfer function G(s)=(1/2)/s^2+7s+10. estimate phase angle in degrees

Homework Answers

Know the answer?
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
Similar Questions
1)Find the Inverse Laplace Transform of X(s) = (s-1)/((s+1)(s+2)^2) 2)A system with the transfer function H(s)...
1)Find the Inverse Laplace Transform of X(s) = (s-1)/((s+1)(s+2)^2) 2)A system with the transfer function H(s) = (s-5)/((s+1)(s+10)) a)If the input is 2u(t), find the steady-state output of the system.
6. Consider a causal linear system whose (zero-state) response to an input signal, f(t) = e...
6. Consider a causal linear system whose (zero-state) response to an input signal, f(t) = e −3tu(t), is y(t) = (−e −t + 4e −2t − 3e −3t )u(t). ( a) Find the transfer function H(s) of the system. (b) Write the differential equation that describes the system. (c) Plot the pole-zero diagram of system. Is the system stable? (d) Plot the frequency response of the system, |H(w)|. (e) Whats the systems zero-state response to another input signal, f1(t) =...
Determine the steady-state response of the m-s system 2y” + 50y = f(t) where f(t) is...
Determine the steady-state response of the m-s system 2y” + 50y = f(t) where f(t) is given by f(t) = 4 for 0<t<2π, 4π<t<6π, 8π<t<10π, … etc f(t) = 0 for 2π<t<4π, …etc
Apply the Partial Fraction Expansion to determine the time response y(t) of the system with transfer...
Apply the Partial Fraction Expansion to determine the time response y(t) of the system with transfer function. G(s) = (1)/(s^2+6s+13) subjected to the input u(t) = 3
find the steady state response for the following system: y(k)-0.2y(k-1)+0.26y(k-2)=2u(k-1)-u(k-2) The input u(t) is not given.
find the steady state response for the following system: y(k)-0.2y(k-1)+0.26y(k-2)=2u(k-1)-u(k-2) The input u(t) is not given.
Prove mathematically that if a sinusoidal input is applied to a linear stable system then the...
Prove mathematically that if a sinusoidal input is applied to a linear stable system then the steady-state response is a scaled and phase-shifted version of the input. Hints: 1. Assume a generic stable closed-loop transfer function. 2. Assume a generic sinusoidal input signal i.e. say ?(?) = ? sin(??) 3. Find c(t) and show mathematically that statement in the problem is satisfied.
The transfer function for a SISO system is given as follows: G(s)= (s2+2s+10)/(s4+5s3+8s2+3s+12) 1 Is the...
The transfer function for a SISO system is given as follows: G(s)= (s2+2s+10)/(s4+5s3+8s2+3s+12) 1 Is the open loop system stable? Draw pole zero map of the system. What is the steady state response of this system for a unit step input? 2 When unit feedback (Kp= 1) is implemented on this system, write down the closed loop transfer function. Draw pole-zero map. Is the system stable with this type of control law? 3 Find all possible proportional controller gains (Kp)...
A system is characterized by a transfer function given by: H(s)=(9s+5)/(s^2+6s+5) what is the output response...
A system is characterized by a transfer function given by: H(s)=(9s+5)/(s^2+6s+5) what is the output response y(t), if the excitation is given by x(t)=u(t) pick from below: a- y(t)=[1+e^-t-2e^-5t]u(t) b- y(t)=[-2/3e^-t + 62/3e^-4t-20e^-5t]u(t) c- y(t)=[6/5+2t-2e^-t+4/5e^-5t]u(t) d- y(t)=[8/34e^-t-400/82e^-5t+5.51cos(4t-32.5)]u(t) e- y(t)=[2+2e^-t-4^e-5t]u(t)
1) Find functions f and g and sets S and T such that f(f −1 (T))...
1) Find functions f and g and sets S and T such that f(f −1 (T)) 6= T and g −1 (g(S)) 6= S. 2) Show that |ab| = |a||b| for any real numbers a, b. 3) Show that |a − b| ≥ ||a| − |b|| for any real numbers a, b.
please do this question just with matlab with bilinear transforming :Design digital controllers to meet the...
please do this question just with matlab with bilinear transforming :Design digital controllers to meet the desired specifications for the systems with the transfer function G(s)=1/((s+1)(s+5)) to obtain (i) zero steady-state error due to step, (ii) a settling time of less than 2 s, and (iii) an undamped natural frequency of 5 rad/s. Obtain the response due to a unit step and find the percentage overshoot, the time to the first peak and steady-state error percent due to a ramp...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT