simulink Problem 3: Create a Simulink model to plot the solution of the following equation for...
Model and plot in Simulink the differential equation of a given system: ?̈−4?̇∗sin(?)+√?(?)∗?−3?(?)=0 with the time-dependent external input signal ?(?)=sin(2?) Build a Simulink model to: ➔ Model the given differential equation. ➔ Plot x and ?̇ arranged in subplots with one above the other (see concept graphic below) in the same scope with ?̇ on top, including a legend naming each curve and axes labels. Note: • Use an appropriate source block to model the input signal y(t) • You...
Construct a Simulink model of the following problem 5 xdot + sin x = f (t), x(0) = 0; f(t) = -5 if ψ(t) <= -5 ψ(t) if -5<=ψ(t)<=5 5 if ψ(t)>=5 where ψ(t) = 10 sin 4t
Using MATLAB_R2017a, solve #3 using the differential equation in
question #2 using Simulink, present the model and result.
2. Differential Equation (5 points) Using (i) Euler's method and (ii) modified Euler's method, both with step size h-0.01, to construct an approximate solution from F0 to F2 for xt 2, 42 with initial condition x(0)=1. Compare both results by plotting them in the same figure. 3. Simulink (5 points) Solve the above differential equation using simplink. Present the model and result....
Solve the following using simulink.
1) The Pit and the Pendulum. Below is the equation for a pendulum. Make a Simulink model of this equation: -k sin(θ) dt2 Compare this model to the simplified model: 2 dt Let k-2. Use as initial conditions, Θ 0.1 and de/dt 0. Print out the model and the results of each equation. What is the difference in the period of the pendulum depending on the model? Repeat with initial conditions of Θ-1.0 and de/dt-0.1
A colleague gave you a Simulink model (figure 5) for a non-linear mass-spring-damper system but forgot to provide yo u with the corresponding equation. (i) Find the non-linear equation of the mass-spring-damper system (ii) Find the equilibrium position (iii Find the Jacobian (linearise the equation about ts equilibrium) (iv) Comment on the stability of the system. (v) Plot the response of the linearised and non-linear model. What is the difference in mag of the non-linear equation. nitude between the linear...
PROBLEM 1 IS SUPPOSED TO BE A WAVE EQUATION NOT HEAT
EQUATION
1. Find the solution to the following boundary value initial value problem for the Heat Equation au 22u 22 = 22+ 2 0<x<1, c=1 <3 <1, C u(0,t) = 0 u(1,t) = 0 (L = 1) u(x,0) = f(x) = 3 sin(7x) + 2 sin (3x) (initial conditions) (2,0) = g(x) = sin(2x) 2. Find the solution to the following boundary value problem on the rectangle 0 <...
Matlab Simulink
please list all the steps
Extra Credit: Simulink Disturbance Analysis D(s) Controller Plant Gp(s) Ge REs 92.9s213.63s 1 97.6s (0.1s + 1) 127 s(s +1)(s +2)(s 5) (s 10) Ge(s) Gp (s) The controller for the system above was designed to accurately track a variety of input signals for the given plant/process. Verify that the feedback system is well suited to this task by creating a model in Simulink and performing the following: 1. Create a model to:...
5. Exporting your filter designs in 4(a) and 4(b) to SIMULINK In SIMULINK, create two discrete-time signals x1n],x2In] supposition with a band limited white noise as follow T, = 0.000021 sec noise power: 0.0000021 x1 [n] = sin(2rhn%) + noise, X2[n] = sin(2thn7,) + noise, f, = 3kHz f, = 12kHz Submit the circuit diagrams that show the connections of the discretised signal source, band limited white noise source, digital filters, and the scope capturing the input and output signals...
please solve
-Mathematical model
-Mathlab Simulink digram
-Plot diagram
thank you
6.10 A series RL circuit with a noalinear inductor is shown in Fig. P6.10. Recall that the following nonlinear function for inductor current was used in Problem 3.11 in Chapter 3 4(A) = 97.32 +42a (amps, A) where a is the aux linkage. Use Simulink to obtain the dynamic response for current ILU) ifthe source voltage is a 4-V step function, that is, ein(t) = 4U(1) V. The RL...
mat lab only
Osts 10 Problem 3 Numerically integrate the 2nd order linear differential equation on the interval +5 + 4y - 0 v0-0 0-6 y(t) - 2e" - 2e-41 and compare it to the solution a) Plot the numerical solution and the true solution for y(t) (20 pts) b) Plot the numerical solution and the true solution for dy/dt (10 pts)