Question

y′′+y′+5y=t−uπ/2(t)(t−π/2); y(0)=2, y′(0)=1. uπ/2 is unit step function starting at π/2

y′′+y′+5y=t−uπ/2(t)(t−π/2); y(0)=2, y′(0)=1.

uπ/2 is unit step function starting at π/2

Math   Calculus   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Consider the boundary value problem y''(t) + y(t) = f(t) , y(0) = 0 and  y(π/2) =...
Consider the boundary value problem y''(t) + y(t) = f(t) , y(0) = 0 and  y(π/2) = 0. Find the solution to the boundary value problem
Solve the equation y''−5y' + 4y = f(t) with f(t) = 1 (0 ≤ t ≤...
Solve the equation y''−5y' + 4y = f(t) with f(t) = 1 (0 ≤ t ≤ 5), f(t) = 0 (t > 5). and y(0) = 0 ,y'(0) = 1
solve the initial value problem y''-2y'+5y=u(t-2) y(0)=0 y'(0)=0
solve the initial value problem y''-2y'+5y=u(t-2) y(0)=0 y'(0)=0
Consider the initial value problem 2y′′+11y′+5y=aδ(t−1), y(0)=y′(0)=0 , where δ denotes the impulse function. Suppose that...
Consider the initial value problem 2y′′+11y′+5y=aδ(t−1), y(0)=y′(0)=0 , where δ denotes the impulse function. Suppose that the solution of this initial value problem satisfies y(3)=(e^9−1)/e^10. Find the value of a.
Solve the initial value problem 2(sin(t)dydt+cos(t)y)=cos(t)sin^3(t) for 0<t<π0<t<π and y(π/2)=13.y(π/2)=13. Put the problem in standard form....
Solve the initial value problem 2(sin(t)dydt+cos(t)y)=cos(t)sin^3(t) for 0<t<π0<t<π and y(π/2)=13.y(π/2)=13. Put the problem in standard form. Then find the integrating factor, ρ(t)= and finally find y(t)=
y'=2+t^2+y^2 0<t<1 y(0)=0 evaluate the step size for the Euler method to have an error less...
y'=2+t^2+y^2 0<t<1 y(0)=0 evaluate the step size for the Euler method to have an error less than .0001
y''(t) + 3y'(t) + 2y(t) = 0 if t < π 10 , sin(t) if t...
y''(t) + 3y'(t) + 2y(t) = 0 if t < π 10 , sin(t) if t ≥ π , subject to y(0) = 5, y'(0) = 2
Consider the following initial value problem. y′ + 5y  = { 0 t  ≤  2 10...
Consider the following initial value problem. y′ + 5y  = { 0 t  ≤  2 10 2  ≤  t  <  7 0 7  ≤  t  <  ∞ y(0)  =  5 (a) Find the Laplace transform of the right hand side of the above differential equation. (b) Let y(t) denote the solution to the above differential equation, and let Y((s) denote the Laplace transform of y(t). Find Y(s). (c) By taking the inverse Laplace transform of your answer to (b), the...
Are both of the following IVPs guaranteed a unique solution? Explain. (a) dy/dt =y^ 1/3sin(t), y(π/2)=0....
Are both of the following IVPs guaranteed a unique solution? Explain. (a) dy/dt =y^ 1/3sin(t), y(π/2)=0. (b) dy/dt =y^1/3 sin(t), y(π/2)=4.
find the general solution of the given differential equation 1. y''−2y'+2y=0 2. y''+6y'+13y=0 find the solution...
find the general solution of the given differential equation 1. y''−2y'+2y=0 2. y''+6y'+13y=0 find the solution of the given initial value problem 1. y''+4y=0, y(0) =0, y'(0) =1 2. y''−2y'+5y=0, y(π/2) =0, y'(π/2) =2 use the method of reduction of order to find a second solution of the given differential equation. 1. t^2 y''+3ty'+y=0, t > 0; y1(t) =t^−1
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT