MATLAB code
clc;clear all;close all;
t1=-8:0.0001:-4;
f1=-2-t1/2;
plot(t1,f1),hold on;
t2=-4:0.0001:0;
f2=-t2;
plot(t2,f2),hold on;
t3=0:0.0001:4;
f3=3-0.75*t3;
plot(t3,f3),hold on;
t4=4:0.0001:8;
f4=8-t4;
plot(t4,f4),hold off
grid on


Using MATLAB 4 8 Entire an equivalent function for the plot shown here using the step function, u(t) 4 8 Entire an equivalent function for the plot shown here using the step function, u(t)
**Using MATLAB**
0 t (s) -4 -3 -2 -1 -1 Entire an equivalent function for the plot shown here using the step function, u(t)
0 t (s) -4 -3 -2 -1 -1 Entire an equivalent function for the plot shown here using the step function, u(t)
ONLY ANSWER IF 100 PERCENT CORRECT
USE MATLAB
9 8 6 3 2 t (s) 10 0 2 4 6 8 Entire an equivalent function for the plot shown here using the step function, u(t)
9 8 6 3 2 t (s) 10 0 2 4 6 8 Entire an equivalent function for the plot shown here using the step function, u(t)
please answer this in matlab so it can match the
function. thank you
- L - - - - - -2 t (s) Entire an equivalent function for the plot shown here using the step function, u(t)
Use MATLAB to find the step response (plot) of a system with the following transfer function: G(S) = (s + 1) (s + 2) (s2 + 5s + 8) Copy and paste your MATLAB commands. Copy and paste the step response plot.
Matlab help
1) Given the functions x1()= tu()-tuft-1) and X2(t)=10e-5,11(), do the following: 1. Plotx,(t) and x2(0) using MATLAB 2. Use MATLAB to find and plot x(0=x:@*.x2(t), where * denotes convolution. 3. Find x(t)=x;()*X2(1) by hand using Laplace transforms. 4. Plot the result of part 3 in MATLAB and compare it to that found in part 2. 2) Given the transfer function shown below, do the following: 1. Find the system's impulse response and plot it using MATLAB 2. Repeat...
c) For the circuit shown in Figure 3, where u(t) is the unit step function, using Laplace transform methods and showing all working, find the response i(t) fort> 0. (9 marks) 4H 7e-u(t) v(1) 352 322 Figure 3
Please solve using MATLAB.
Write a MATLAB function to compute and plot the output of the discrete-time system for x[n]-u[n], 0 < n < 1000. Based on these results can you make a statement regarding the stability of the system? Hint: Check the value y[600]
problem 3:
I need help with #4 using Matlab.
4. Given that the input x(t) in problem 3 above is a step function of magnitude 2 [x = 2 u(t), find the output y() by fnding the inverse Laplace transform of Y (s) by the method of partial fraction expansion by MATLAB as explained on page 8 of Handout 2 (ilaplace command).
Provide Matlab Code. with graph.
Q.4 Plot the following function f(t)- Plot f(2t-3).
With matlab plot cos(0, 2pi*t) for values of t such that 3 periods of the function are shown Remember that Wo=0.4pi Someone specify the use of the radian frequency in their answer