Question

Let y = y ( t ) be the solution to the initial value problem   ...

Let y = y ( t ) be the solution to the initial value problem

   t d y d t + 2 y = sin ⁡ t , y ( π ) = 0

Find the value of

Math   Calculus   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

For any doubt please ask me...and if you are Satisfied please thumbs up for this answer

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
Find the solution of the given initial value problem: y " + y = f(t); y(0)...
Find the solution of the given initial value problem: y " + y = f(t); y(0) = 6, y' (0) = 3 where f(t) = 1, 0 ≤ t < π 2 0, π 2 ≤ t < ∞
Find the solution to the initial value problem y’ = - sin x, y (π) =...
Find the solution to the initial value problem y’ = - sin x, y (π) = 2.
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)=
Find the solution for the initial value problem. (sint)y′ +(cost)y=t, y(π/2)=2
Find the solution for the initial value problem. (sint)y′ +(cost)y=t, y(π/2)=2
Let y(t) be the solution of the initial-value problem y'= sin(y)e^(y2+1); y(0) = 1 Calculate limt->INF...
Let y(t) be the solution of the initial-value problem y'= sin(y)e^(y2+1); y(0) = 1 Calculate limt->INF y(t). (Hint: do not attempt to solve the ODE). THE ANSWER IS PI. PLEASE EXPLAIN CAUSE IM CONFUSED!
Choose C so that y(t) = −1/(t + C) is a solution to the initial value...
Choose C so that y(t) = −1/(t + C) is a solution to the initial value problem y' = y2 y(2) = 3. Verify that the given formula is a solution to the initial value problem. x′ = −y, y′ = x, x(0) = 1, y(0) = 0: x(t) = cost, y(t) = sin t
Find the Laplace transform Y(s)=L{y} of the solution of the given initial value problem. A. y′′+16y...
Find the Laplace transform Y(s)=L{y} of the solution of the given initial value problem. A. y′′+16y = {1, 0 ≤ t < π = {0, π ≤ t < ∞, y(0)=3, y′(0)=5 B. y′′ + 4y = { t, 0 ≤ t < 1 = {1, 1 ≤ t < ∞, y(0)=3, y′(0)=3
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
Let y(x) be the solution to the following initial value problem. x6 y′  +  7x5 y  ...
Let y(x) be the solution to the following initial value problem. x6 y′  +  7x5 y  =  In(x)/x, x > 0, y(1) = 5. Find y(e).
6.                  Consider the initial value problem                   &
6.                  Consider the initial value problem                                            y'’ + 2y’ + 2y = δ(t − π);           y(0) = 0, y’(0) = 1. a.    Find the solution to the initial value problem. b.    Sketch a plot of the solution for t ∈ [0,3π]. c.    Describe the behavior of the solution. How is this system damped?
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT