Matlab Question 180.1.5. Please see the following detail:
Please use matlab to Plot part b)!
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Matlab Question 180.1.5. Please see the following
detail:
Please use matlab to Plot part b)!
5:...
Answer these questions with the most relevant answer. (a) For a system governed by the sinusoidal...
Answer these questions with the most relevant answer. (a) For a system governed by the sinusoidal function x()sin(5nu + 1). please stateo The maximam amplitade The frequency in rad/s: The frequency in Hz: The period in Second The initial phase in radians: (b) For a 1-DOF system experiencing simple harmonic motion: An increase in the mass of the system will cause a in its natural frequency The velocity iswhen the system is at its maximum displacement: (e On the following...
3. The motion of a 1DOF mass-spring-damper system (see Figure 1) is modeled by the following seco...
3. The motion of a 1DOF mass-spring-damper system (see Figure 1) is modeled by the following second order linear ODE: dx,2 dt n dt2 (0) C dt where is the damping ratio an wn is the natural frequency, both related to k, b, and m (the spring constant, damping coefficient, and mass, respectively) (a) Use the forward difference approximations of (b) Using Δt andd to obtain a finite difference formula for x(t+ 2Δ) (like we did in class for the...
Exercises 1. (introduction) Sketch or plot the displacement of the mass in a mass-spring system for at least two per...
Exercises 1. (introduction) Sketch or plot the displacement of the mass in a mass-spring system for at least two periods for the case when Wn-2rad/s, 괴,-1mm, and eto =-v/5mm/s. 2. (introduction) The approximation sin θ ะ θ is reasonable for θ < 10°. If a pendulum of length 0.5m, has an initial position of 0()0, what is the maximum value of the initial angular velocity that can be given to the pendulum without violating this smll angle approximation? 3. (harmonic...
O Mroot Word practcaldoc L Thermodynamics Google Drive x quc in caro-Yahoo Search Re X Assignment...
O Mroot Word practcaldoc L Thermodynamics Google Drive x quc in caro-Yahoo Search Re X Assignment 1 pd ot secure student.guc.edueg/intranet/Faculties/Engineering %6208%20Materis%20Sciences/Mechatronics%20Engineering/Winter%202019 % 20-6202020/5th20Semester/Control20. Problem (3): A mass - spring - damper system has a mass of 200 Kg, a damping coefficient of 100 N.m/s and an undamped natural frequency of 2 rad/s. Displacement Find the following: m a) The stiffness coefficient b) The damping ratio c) The dam ea natu al frequency d) The system's damping type e) Plot...
Solve it with matlab 25.16 The motion of a damped spring-mass system (Fig. P25.16) is described...
Solve it with matlab
25.16 The motion of a damped spring-mass system (Fig. P25.16) is described by the following ordinary differential equation: d’x dx ++ kx = 0 m dr dt where x = displacement from equilibrium position (m), t = time (s), m 20-kg mass, and c = the damping coefficient (N · s/m). The damping coefficient c takes on three values of 5 (under- damped), 40 (critically damped), and 200 (overdamped). The spring constant k = 20 N/m....
Please explain in detail and use MATLAB code. Thank you. Prob. 4-1 FM and PM are,...
Please explain in detail and use MATLAB code. Thank you.
Prob. 4-1 FM and PM are, respectively, defined as FM: A cos ((t) PM: A cos (kpm(t)) The FM and PM coefficients. kf and kp are kf-100 and kp-2, respectively. The carrier frequency is 400 Hz (1) Plot both the time-domain and frequency-domain representation for two independent message signals, m1(t) and m2(t) using MATLAB. Figure 1 is, again, the illustration of the Rectangular pulse (a) Tn1(t) = 11(t _ 0.5)...
.matlab Objective: This activity has the purpose of helping students to to use either Simulink or VisSim to simulate the system behavior based on its Block Diagram representation and plot its resp...
.matlab
Objective: This activity has the purpose of helping students to to use either Simulink or VisSim to simulate the system behavior based on its Block Diagram representation and plot its response. Student Instructions: The following spring-mass-damper system has no external forcing, that is u(0)-0. At time t- 0 it has an initial condition for the spring, which it is distended by one unit: y(0)-1. The system will respond to this initial condition (zero-input-response) until it reaches equilibrium. 0)1initial condition...
I want matlab code. 585 i1 FIGURE P22.15 22.15 The motion of a damped spring-mass system (Fig. P22.15) is de...
I want matlab code.
585 i1 FIGURE P22.15 22.15 The motion of a damped spring-mass system (Fig. P22.15) is described by the following ordinary differ- ential equation: dx dx in dt2 dt where x displacement from equilibrium position (m), t time (s), m 20-kg mass, and c the damping coefficient (N s/m). The damping coefficient c takes on three values of 5 (underdamped), 40 (critically damped), and 200 (over- damped). The spring constant k-20 N/m. The initial ve- locity is...
Problem Set A Problem 6. (20%) A ordinary differential equation for a mass-damper-spring system is following....
Problem Set A Problem 6. (20%) A ordinary differential equation for a mass-damper-spring system is following. The mass m 1, damping coetfic e initial position y(o) O, and the initial velocity i constant k 3 and force 10, all are in appropriate units. Th 1, spring zero, within the time range of O to 20 unit of time, use Matlab find the solution of function y(t)? Hint: you need to convert the 2nd order ODE into two 1st order ODEs....
These instructions are written with the assumption that code will be done in matlab. You might fi...
These instructions are written with the assumption that code will be done in matlab. You might find the following built in commands useful: length, plot, xlabel, ylabel, title, legend, fzero, plot, disp, axis, axes, min, max. 1. A spring-mass system has the following position y(t) and velocity v(t) functions: y(t) = e −0.5t sin(2t) + √ 3e −0.5t cos(2t) v(t) = e −0.5t (2√ 3 − 0.5) sin(2t) − 0.5(4 + √ 3)e −0.5t cos(2t) where the units are in...
Answer these questions with the most relevant answer. (a) For a system governed by the sinusoidal function x()sin(5nu + 1). please stateo The maximam amplitade The frequency in rad/s: The frequency in Hz: The period in Second The initial phase in radians: (b) For a 1-DOF system experiencing simple harmonic motion: An increase in the mass of the system will cause a in its natural frequency The velocity iswhen the system is at its maximum displacement: (e On the following...
3. The motion of a 1DOF mass-spring-damper system (see Figure 1) is modeled by the following second order linear ODE: dx,2 dt n dt2 (0) C dt where is the damping ratio an wn is the natural frequency, both related to k, b, and m (the spring constant, damping coefficient, and mass, respectively) (a) Use the forward difference approximations of (b) Using Δt andd to obtain a finite difference formula for x(t+ 2Δ) (like we did in class for the...
Exercises 1. (introduction) Sketch or plot the displacement of the mass in a mass-spring system for at least two periods for the case when Wn-2rad/s, 괴,-1mm, and eto =-v/5mm/s. 2. (introduction) The approximation sin θ ะ θ is reasonable for θ < 10°. If a pendulum of length 0.5m, has an initial position of 0()0, what is the maximum value of the initial angular velocity that can be given to the pendulum without violating this smll angle approximation? 3. (harmonic...
O Mroot Word practcaldoc L Thermodynamics Google Drive x quc in caro-Yahoo Search Re X Assignment 1 pd ot secure student.guc.edueg/intranet/Faculties/Engineering %6208%20Materis%20Sciences/Mechatronics%20Engineering/Winter%202019 % 20-6202020/5th20Semester/Control20. Problem (3): A mass - spring - damper system has a mass of 200 Kg, a damping coefficient of 100 N.m/s and an undamped natural frequency of 2 rad/s. Displacement Find the following: m a) The stiffness coefficient b) The damping ratio c) The dam ea natu al frequency d) The system's damping type e) Plot...
Solve it with matlab
25.16 The motion of a damped spring-mass system (Fig. P25.16) is described by the following ordinary differential equation: d’x dx ++ kx = 0 m dr dt where x = displacement from equilibrium position (m), t = time (s), m 20-kg mass, and c = the damping coefficient (N · s/m). The damping coefficient c takes on three values of 5 (under- damped), 40 (critically damped), and 200 (overdamped). The spring constant k = 20 N/m....
Please explain in detail and use MATLAB code. Thank you.
Prob. 4-1 FM and PM are, respectively, defined as FM: A cos ((t) PM: A cos (kpm(t)) The FM and PM coefficients. kf and kp are kf-100 and kp-2, respectively. The carrier frequency is 400 Hz (1) Plot both the time-domain and frequency-domain representation for two independent message signals, m1(t) and m2(t) using MATLAB. Figure 1 is, again, the illustration of the Rectangular pulse (a) Tn1(t) = 11(t _ 0.5)...
.matlab
Objective: This activity has the purpose of helping students to to use either Simulink or VisSim to simulate the system behavior based on its Block Diagram representation and plot its response. Student Instructions: The following spring-mass-damper system has no external forcing, that is u(0)-0. At time t- 0 it has an initial condition for the spring, which it is distended by one unit: y(0)-1. The system will respond to this initial condition (zero-input-response) until it reaches equilibrium. 0)1initial condition...
I want matlab code.
585 i1 FIGURE P22.15 22.15 The motion of a damped spring-mass system (Fig. P22.15) is described by the following ordinary differ- ential equation: dx dx in dt2 dt where x displacement from equilibrium position (m), t time (s), m 20-kg mass, and c the damping coefficient (N s/m). The damping coefficient c takes on three values of 5 (underdamped), 40 (critically damped), and 200 (over- damped). The spring constant k-20 N/m. The initial ve- locity is...
Problem Set A Problem 6. (20%) A ordinary differential equation for a mass-damper-spring system is following. The mass m 1, damping coetfic e initial position y(o) O, and the initial velocity i constant k 3 and force 10, all are in appropriate units. Th 1, spring zero, within the time range of O to 20 unit of time, use Matlab find the solution of function y(t)? Hint: you need to convert the 2nd order ODE into two 1st order ODEs....
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