Homework Answers
Add Answer to:
The following equation has a polynomial input. 0.125x + 0.75x + x = y (t)--t3 + _t2 Use Simulink to plot x(t) and y(t) on the same graph. The initial conditions are zero 27 a 800 800 270 , The f...
Model and plot in Simulink the differential equation of a given system: ?̈−4?̇∗sin(?)+√?(?)∗?−3?(?)=0 with the time-dependent...
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...
Please teach me this.. Consider the same differential equation y' +y= with the initial conditions y(0)...
Please teach me this..
Consider the same differential equation y' +y= with the initial conditions y(0) = 2. We wish to approximate y(1) using another method. (a) Use the method of series to by hand to find the recursion relation that defines y(t) = {mo anx" as a solution to this differential equation. (b) Let Pn(x) = EX=anx" be the Nth degree polynomial that approximates y(x). Use Mathematica to calculate P4(1), P16(1), P64(1), and P256 (1).
.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...
e differential equation y 0 + y = 1 2−x with the initial conditions y(0) =...
e differential equation y 0 + y = 1 2−x with the initial
conditions y(0) = 2. We wish to approximate y(1) using another
method.
please help me, thanks so much
Consider the same differential equation y' +y= with the initial conditions y(0) = 2. We wish to approximate y(1) using another method. (a) Use the method of series to by hand to find the recursion relation that defines y(t) = 2*, QmI" as a solution to this differential equation....
Given the following differential equation, solve for y() if all initial conditions are zero. Use the...
Given the following differential equation, solve for y() if all initial conditions are zero. Use the Laplace transform. dt
Consider the following second-order ODE representing a spring-mass-damper system for zero initial...
Consider the following second-order ODE representing a spring-mass-damper system for zero initial conditions (forced response): where u is the Unit Step Function (of magnitude 1 a. Use MATLAB to obtain an analytical solution x() for the differential equation, using the Laplace Transforms approach (do not use DSOLVE). Obtain the analytical expression for ao. Also obtain a plot of x() (for a simulation of 14 seconds) b. Obtain the Transfer Function representation for the system. c. Use MATLAB to obtain the...
Question: given a differential equation: a. initial conditions for the plan and input are zero, ...
Question:
given a differential equation:
a. initial conditions for the plan and input are zero, derive
plan's transfer function in Laplace transform
b. using inverse Laplace transform, find the solution for the
differential equation for the plan (find function y(t)).
c. derive state-space model of the plan
d. Assume open-loop system with no controller added to the
plant, analyse the steady-state value of the system using final
value theorem and step input
e. Calculate value of the overshoot, rise time...
Let a linear system with input x(t) and output y(t) be described by the differential equation...
Let a linear system with input x(t) and output y(t) be described
by the differential equation .
(a) Compute the simplest math function form of the impulse
response h(t) for this system. HINT: Remember that with zero
initial conditions, the following Laplace transform pairs hold:
Let the time-domain function p(t) be given by p(t) = g(3 − 0.5
t). (a) Compute the simplest piecewise math form for p(t).
(b) Plot p(t) over the range 0 ≤ t ≤ 10 ....
1.7-3 For a certain LTI system with the input f(t), the output y(t) and the two initial conditions (0) and 2(0), follow...
1.7-3 For a certain LTI system with the input f(t), the output y(t) and the two initial conditions (0) and 2(0), following observations were made 1(0) z2(0) eu(t) e(3+2)u(t) 2u(t) 0 0 (t) Determine v(t) when both the initial conditions are zero and the input f(t) is as shown in Fig. P1.7-3. Hint: There are three causes: the input and each of the two initial conditions. Because of linearity property, if a cause is increased by a factor k, the...
An LT-I system with the following differential equation y’(t) + 3 y(t) = x(t) has a...
An LT-I system with the following differential equation y’(t) + 3 y(t) = x(t) has a Zero State Response of yzsr(t) = -2 exp(-5t) u(t) + 2 exp(-3t) u(t) when an input signal: x(t) = 4 exp(-5t) u(t) is applied to the system. What is the Zero State Response of the following system beginning at time t = 0 seconds, y’(t) + 3 y(t) = x’(t) -2 x(t) if the same input signal is applied to the system, and it...
Please teach me this..
Consider the same differential equation y' +y= with the initial conditions y(0) = 2. We wish to approximate y(1) using another method. (a) Use the method of series to by hand to find the recursion relation that defines y(t) = {mo anx" as a solution to this differential equation. (b) Let Pn(x) = EX=anx" be the Nth degree polynomial that approximates y(x). Use Mathematica to calculate P4(1), P16(1), P64(1), and P256 (1).
.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...
e differential equation y 0 + y = 1 2−x with the initial
conditions y(0) = 2. We wish to approximate y(1) using another
method.
please help me, thanks so much
Consider the same differential equation y' +y= with the initial conditions y(0) = 2. We wish to approximate y(1) using another method. (a) Use the method of series to by hand to find the recursion relation that defines y(t) = 2*, QmI" as a solution to this differential equation....
Given the following differential equation, solve for y() if all initial conditions are zero. Use the Laplace transform. dt
Consider the following second-order ODE representing a spring-mass-damper system for zero initial conditions (forced response): where u is the Unit Step Function (of magnitude 1 a. Use MATLAB to obtain an analytical solution x() for the differential equation, using the Laplace Transforms approach (do not use DSOLVE). Obtain the analytical expression for ao. Also obtain a plot of x() (for a simulation of 14 seconds) b. Obtain the Transfer Function representation for the system. c. Use MATLAB to obtain the...
Question:
given a differential equation:
a. initial conditions for the plan and input are zero, derive
plan's transfer function in Laplace transform
b. using inverse Laplace transform, find the solution for the
differential equation for the plan (find function y(t)).
c. derive state-space model of the plan
d. Assume open-loop system with no controller added to the
plant, analyse the steady-state value of the system using final
value theorem and step input
e. Calculate value of the overshoot, rise time...
Let a linear system with input x(t) and output y(t) be described
by the differential equation .
(a) Compute the simplest math function form of the impulse
response h(t) for this system. HINT: Remember that with zero
initial conditions, the following Laplace transform pairs hold:
Let the time-domain function p(t) be given by p(t) = g(3 − 0.5
t). (a) Compute the simplest piecewise math form for p(t).
(b) Plot p(t) over the range 0 ≤ t ≤ 10 ....
1.7-3 For a certain LTI system with the input f(t), the output y(t) and the two initial conditions (0) and 2(0), following observations were made 1(0) z2(0) eu(t) e(3+2)u(t) 2u(t) 0 0 (t) Determine v(t) when both the initial conditions are zero and the input f(t) is as shown in Fig. P1.7-3. Hint: There are three causes: the input and each of the two initial conditions. Because of linearity property, if a cause is increased by a factor k, the...
Most questions answered within 3 hours.
-
Where is the error in this code sequence?
String s1 = "Hello";
String s2 = "ello";...
asked 10 months ago -
Financial data for Joel de Paris, Inc., for last year
follow:
Joel de Paris, Inc.
Balance...
asked 10 months ago -
Consider this reaction:
Al2(SO4)3 (aq)+ BaCl3
(aq) Al2Cl6 (aq)- +
3BaSO4(s) . What is the...
asked 10 months ago -
Suppose that Savneet is considering increasing her
recent random sample from 20 car rentals to 40...
asked 10 months ago -
Trucks arrive at an unloading terminal at an average rate of 120
per hour.
Trucks arrive...
asked 10 months ago -
Why are methanol and ethanol completely soluble in water while
octanol is not very little soluble....
asked 10 months ago -
A facilities manager at a university reads in a research report
that the mean amount of...
asked 10 months ago -
When the CuSO4 is rehydrated by adding water to the anhydrous
compound, is this an endothermic...
asked 10 months ago -
A ray of sunlight is passing from diamond into crown glass; the
angle of incidence is...
asked 10 months ago -
A block of mass 0.249 kg is placed on top of a light, vertical
spring of...
asked 10 months ago -
how do the kidneys compensate in the presences of acidosis
a) trigger hyperventilate
b) reserve acid...
asked 10 months ago -
Question 501 pts
The rental rate of capital to the firm increases. Which of the
following...
asked 10 months ago