Question

solve the second order ode ( I have problem to choose right yp for term has...

solve the second order ode ( I have problem to choose right yp for term has cosh or sinh)

y"-6y'+y=6 cosh x

y(0)=0.2

y'(0)=0.05

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Problem 8 Let a(t) =/= b(t) be given. The factorization for a second order ODE is...
Problem 8 Let a(t) =/= b(t) be given. The factorization for a second order ODE is commutative if (D + a(t) I) (D + b(t) I) y = (D + b(t) I) (D + a(t) I) y. • Find condition on a(t) and b(t) so that the factorization is commutative. • Find the fundamental set of solutions for a second order ODE that has a commutative factorization. • Use the above results to find the fundamental set of solutions of...
Using Matlab, solve the following ODE using Euler's method... I have to perform solve the ODE...
Using Matlab, solve the following ODE using Euler's method... I have to perform solve the ODE with both step sizes and plot both on the same graph. y'=1/y, Initial Condition y(0)=1. step size = 0.1 and 0.01 The interval is from 0 to 1. UPDATE: I actually figured it out myself! THANKS
5.1 Application of Linear Second Order ODE): Consider the ‘spring-mass system’ represented by an ODE x′′...
5.1 Application of Linear Second Order ODE): Consider the ‘spring-mass system’ represented by an ODE x′′ (t) + 16x(t) = 5 sin 4t with ICs: x(0) = 2, x′ (0) = 1. Answer the questions (a)–(c): (a) Is there damping in the system? Why or why not? (b) Is there resonance in the system? Why or why not? (c) Solve the ODE.
In this problem, you will solve the following first order linear ODE: y' + (1/x)y =...
In this problem, you will solve the following first order linear ODE: y' + (1/x)y = (2/x2 )+ 1 with y(1) = 1. a) Solve the complimentary equation b) Use the solution to the complimentary equation to find the general solution c) Use the initial conditions to find the specific solution
.1.) Modelling using second order differential equations a) Find the ODE that models of the motion...
.1.) Modelling using second order differential equations a) Find the ODE that models of the motion of the dumped spring mass system with mass m=1, damping coefficient c=3, and spring constant k=25/4 under the influence of an external force F(t) = cos (2t). b) Find the solution of the initial value problem with x(0)=6, x'(0)=0. c) Sketch the graph of the long term displacement of the mass m.
How can I convert a second orde ODE into a first-order coupled equation in terms of...
How can I convert a second orde ODE into a first-order coupled equation in terms of the variables of X and P for a simple harmonic oscillator using the Hamiltonian Equation?
I'm studying Erwin Kreyszig's advanced engineering Mathematics and I have an homework, how can I solve...
I'm studying Erwin Kreyszig's advanced engineering Mathematics and I have an homework, how can I solve this? Solve the following initial value problem of 2nd ODE. y''+0.2y'+0.26y = 1.22*e^(0.5x), y(0) = 3.5, y'(0) = 0.35
10.16: Write a user-defined MATLAB function that solves a first-order ODE by applying the midpoint method...
10.16: Write a user-defined MATLAB function that solves a first-order ODE by applying the midpoint method (use the form of second-order Runge-Kutta method, Eqs(10.65),(10.66)). For function name and arguments use [x,y]=odeMIDPOINT(ODE,a,b,h,yINI). The input argument ODE is a name for the function that calculates dy/dx. It is a dummy name for the function that is imported into odeMIDPOINT. The arguments a and b define the domain of the solution, h is step size; yINI is initial value. The output arguments, x...
Solve the linear programming problem by the method of corners. Maximize P = 2x + 6y...
Solve the linear programming problem by the method of corners. Maximize P = 2x + 6y subject to 2x + y ≤ 16 2x + 3y ≤ 24 y ≤  6 x ≥ 0, y ≥ 0 The maximum is P = at (x, y) = .
Choose the correct answers If y1 and y2 are two solutions of a nonhomogeneous equation ayjj+...
Choose the correct answers If y1 and y2 are two solutions of a nonhomogeneous equation ayjj+ byj+ cy =f (x), then their difference is a solution of the equation ayjj+ byj+ cy = 0. If f (x) is continuous everywhere, then there exists a unique solution to the following initial value problem.                                   f (x)yj= y,   y(0) = 0 The differential equation yjj + t2yj − y = 3 is linear. There is a solution to the ODE yjj+3yj+y...