Use the transfer function below. The input to this system H7jω is:
xt=0.6cos12t+40°
Find the output of the system is yt. (10 points)
H7jω=5000jωjω+10jω+500
Use the transfer function below. The input to this system H7jω is: xt=0.6cos12t+40° Find the...
Use the transfer function in the problem below. The input to this system H7jω is: x(t) = 0.6cos(12t+40°) Find the output of the system is y(t). (10 points) H7(jω)=(5000jω)/((jω+10)(jω+500))
For the system in problem below, find the output yt if the input xt=ut, and y0-=4, y'0=0. y''t+10y't+16yt=3x(t)
4. For the block diagram shown below, find the input & output transfer function. Show all the derivation and work carefully and cleanly. (20 points) G6s G40) G5(6) H26) HMs H36)
signal and system 8) By using Laplace transform determine the transfer function and the impulse response of the system with equation below. y) is the output and u) is the input to the system + 6 dt2 8) By using Laplace transform determine the transfer function and the impulse response of the system with equation below. y) is the output and u) is the input to the system + 6 dt2
Solve the following in a clear, concise manner. Show full solutions. 1. Find the Transfer Function H(f) from the following circuit (5 points): yt) x(t) レ 2. Find the Transfer Function H(f from the following set of equations (5 points): 3. Find the Transfer Function Y( /X(f from the following block diagram (5 points): Yin 4. Find the Transfer Function H(f from the following distortionless signal (3 points): 5. Find the Gain in dB if the input signal has an...
1. Find the following transfer function Io(t) and Is(t) are output and input respectively. transfer function H(s) n+ 1 (0.1*n+0.2) L + + vs ☺ 0.5 F n+ 2 s 1 a) Find Transfer function (assuming initial conditions are zero) H(s) = 1(s)/V; (s) b) Explain the system stability
Find the transfer function X2/X1 of the given signal flow graph. Use fx to input your answer. Question 8 Find the transfer function X2/X1 of the given signal flow graph. Use fx to input your answer. 40 0 a X10 X2 CD h g
Q3. Use the multiple system reduction methods: a) Find the final transfer function of the following system. (4 marks) R(5) C(s) S b) Find the initial and the final values of the impulse time-response of the system. (2 marks; bonus) c) If the input r(t) = sin (t), determine the steady-state response of the output, c(t). (2 marks; bonus)
System Modeling and Laplace transform: In this problem we will review the modeling proce- dure for the RLC circuit as shown below, and how to find the corresponding transfer function and step response Ri R2 Cv0) i2) i,(0) 3.1 Considering the input to be V(t) and the output to be Ve(t), find the transfer function of the system. To do that, first derive the differential equations for al the three loops and then take the Laplace transforms of them. 3.2...
3. (15 points) Find the equations of motion for mi and m2 as shown in Figure 1.jo) is the input force of the system and xi is the output function of the system. Assume gravity is not a factor. of the system, find the transfer f (t) C3 m2 mi Figure 1 3. (15 points) Find the equations of motion for mi and m2 as shown in Figure 1.jo) is the input force of the system and xi is the...