Question

use variation of parameter solve DE y"+y'-y=x initial conditions y(0)=0 y'(0)=0

use variation of parameter solve DE y"+y'-y=x initial conditions y(0)=0 y'(0)=0
Math   Advanced-Math   
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
Solve the Initial Value Problem: ?x′ = 2y−x y′ = 5x−y Initial Conditions: x(0)=2 y(0)=1
Solve the Initial Value Problem: ?x′ = 2y−x y′ = 5x−y Initial Conditions: x(0)=2 y(0)=1
Use method of variation of parameter: y''+y=csc(x)
Use method of variation of parameter: y''+y=csc(x)
Use the Laplace transform to solve the following, given the initial conditions: y^'' +5y^'+4y = 0...
Use the Laplace transform to solve the following, given the initial conditions: y^'' +5y^'+4y = 0 y(0)=1,y^' (0)=0.
Solve the DE (x^2)y' + xy = (x^3)(y^2) , subject to y(0) = -0.15
Solve the DE (x^2)y' + xy = (x^3)(y^2) , subject to y(0) = -0.15
Solve the IVP: , y(0)=3. 2) Solve the DE: . y' = xy^2/ (x^2 +1)
Solve the IVP: , y(0)=3. 2) Solve the DE: . y' = xy^2/ (x^2 +1)
Use Laplace transforms to solve the following initial value problem x'+2y'+x=0, x'-y'+y=0, x(0)=0, y(0)=289 the particular...
Use Laplace transforms to solve the following initial value problem x'+2y'+x=0, x'-y'+y=0, x(0)=0, y(0)=289 the particular solution is x(t)=? and y(t)= ?
Solve the DE: x^2y''-(x^2+2x)y^2+(x+2)y=0, x > 0 if you know that y=x is a solution of...
Solve the DE: x^2y''-(x^2+2x)y^2+(x+2)y=0, x > 0 if you know that y=x is a solution of this equation.
In this problem, y = c1ex + c2e−x is a two-parameter family of solutions of the...
In this problem, y = c1ex + c2e−x is a two-parameter family of solutions of the second-order DE y'' − y = 0. Find a solution of the second-order IVP consisting of this differential equation and the given initial conditions. y(−1) = 7,    y'(−1) = −7
Solve differential equation by using variation of parameter method y^''+y= cosx/sinx
Solve differential equation by using variation of parameter method y^''+y= cosx/sinx
Solve the non-homogeneous DE: y'' + 2 y' = et+ 3 using variation of parameters.
Solve the non-homogeneous DE: y'' + 2 y' = et+ 3 using variation of parameters.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT