Question

x^2y'' − 3xy'+ 4y = 0 ; y(1)=5 y'(1)=3 differential equation using the Cauchy-Euler method

x^2y'' − 3xy'+ 4y = 0 ; y(1)=5 y'(1)=3

differential equation using the Cauchy-Euler method

Math   Advanced-Math   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

ihope you like it... thanks.

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
x^2y'' − 3xy'+ 4y = 0 ; y(1)=5 y'(1)=3 differential equation using the Cauchy-Euler method
x^2y'' − 3xy'+ 4y = 0 ; y(1)=5 y'(1)=3 differential equation using the Cauchy-Euler method
Solve the IVP with Cauchy-Euler ODE: x^2 y''+3xy'+4y=0; y(1)=0, y’(1)=−2
Solve the IVP with Cauchy-Euler ODE: x^2 y''+3xy'+4y=0; y(1)=0, y’(1)=−2
Cauchy - Euler differential equation!! (x^2)y" + xy' +4y = cos(2 ln(x)) what is the Cauchy...
Cauchy - Euler differential equation!! (x^2)y" + xy' +4y = cos(2 ln(x)) what is the Cauchy - Euler differential equation general solve?
X^2y’’ − 5xy’ + 8y = 8x^6; y(1/2) = 0; y’ (1/2) = 0 differential equation...
X^2y’’ − 5xy’ + 8y = 8x^6; y(1/2) = 0; y’ (1/2) = 0 differential equation using the Cauchy-Euler method
Solve the following nonhomogenous Cauchy-Euler equations for x > 0. a. x^(2)y′′+3xy′−3y=3x^(2).
Solve the following nonhomogenous Cauchy-Euler equations for x > 0. a. x^(2)y′′+3xy′−3y=3x^(2).
Consider the differential equation x^2y′′ − 3xy′ − 5y = 0. Note that this is not...
Consider the differential equation x^2y′′ − 3xy′ − 5y = 0. Note that this is not a constant coefficient differential equation, but it is linear. The theory of linear differential equations states that the dimension of the space of all homogeneous solutions equals the order of the differential equation, so that a fundamental solution set for this equation should have two linearly fundamental solutions. • Assume that y = x^r is a solution. Find the resulting characteristic equation for r....
Solve the following non homogenous Cauchy-Euler equations for x > 0. a. x2y′′+3xy′−3y=3x2. b. x2y′′ −2xy′...
Solve the following non homogenous Cauchy-Euler equations for x > 0. a. x2y′′+3xy′−3y=3x2. b. x2y′′ −2xy′ +3y = 5x2, y(1) = 3,y′(1) = 0.
Solve the initial value problem below for the Cauchy-Euler equation t^2y"(t)+10ty'(t)+20y(t)=0, y(1)=0, y'(1)=2 y(t)=
Solve the initial value problem below for the Cauchy-Euler equation t^2y"(t)+10ty'(t)+20y(t)=0, y(1)=0, y'(1)=2 y(t)=
Determine the numerical solution of the differential equation y'+y-x=0 using the Euler and the Runge-Kutta method...
Determine the numerical solution of the differential equation y'+y-x=0 using the Euler and the Runge-Kutta method until n = 5. The step size is 0.2, y(0) = 1. No need to show calculations, I just need the summary of results of both methods with their percent absolute error from the exact value per yn. Abs. error will be (Exact-Approx)/Exact * 100
Use the substitution x = et to transform the given Cauchy-Euler equation to a differential equation...
Use the substitution x = et to transform the given Cauchy-Euler equation to a differential equation with constant coefficients. (Use yp for dy /dt and ypp for d2y/dt2 .) x2y'' + 10xy' + 8y = x2 Solve the original equation by solving the new equation using the procedures in Sections 4.3-4.5. y(x) =
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT