Question

solve the wave problem ytt(x,t) = 100yxx(x,t) 0<x<1 0<t y(0,t) = y(1,t) = 0 0<t y(x,0)...

solve the wave problem

ytt(x,t) = 100yxx(x,t) 0<x<1 0<t

y(0,t) = y(1,t) = 0 0<t

y(x,0) = x 0<x<1

yt(x,0) = 5 0<x<1

Homework Answers

Answer #1

page1page2page3

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
solve the given initial value problem dx/dt=7x+y x(0)=1 dt/dt=-6x+2y y(0)=0 the solution is x(t)= and y(t)=
solve the given initial value problem dx/dt=7x+y x(0)=1 dt/dt=-6x+2y y(0)=0 the solution is x(t)= and y(t)=
Solve the following inhomogeneous wave problem for a vibrating string of length 1 (0 ≤ x...
Solve the following inhomogeneous wave problem for a vibrating string of length 1 (0 ≤ x ≤ 1): ∂^2u/ ∂t^2 = 1/2 * ∂^2u/∂x^2 − x. The initial conditions are u(x, 0) = cos(πx/2) + 1/3x^3 & ∂u/∂t (x, 0) = 0 boundary conditions are ∂u/∂x(0, t) = 0  & u(1, t) = 1/3.
Solve the initial value problem 3y'(t)y''(t)=16y(t) , y(0)=1, y'(0)=2
Solve the initial value problem 3y'(t)y''(t)=16y(t) , y(0)=1, y'(0)=2
Solve the initial value problem x′=−3x−y, y′= 13x+y, x(0) = 0, y(0) = 1.
Solve the initial value problem x′=−3x−y, y′= 13x+y, x(0) = 0, y(0) = 1.
solve the initial value problem y' y" - t = 0 y(1) = 2 y'(1) =1
solve the initial value problem y' y" - t = 0 y(1) = 2 y'(1) =1
For 2y' = -tan(t)(y^2-1) find general solution (solve for y(t)) and solve initial value problem y(0)...
For 2y' = -tan(t)(y^2-1) find general solution (solve for y(t)) and solve initial value problem y(0) = -1/3
Solve the initial value problem t^(13) (dy/dt) +2t^(12) y =t^25 with t>0 and y(1)=0 (y'-e^-t+4)/y=-4, y(0)=-1
Solve the initial value problem t^(13) (dy/dt) +2t^(12) y =t^25 with t>0 and y(1)=0 (y'-e^-t+4)/y=-4, y(0)=-1
2. Solve the initial-value problem: y′′′ + 4y′ = t, y(0) = y′(0) = 0, y′′(0)...
2. Solve the initial-value problem: y′′′ + 4y′ = t, y(0) = y′(0) = 0, y′′(0) = 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 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)=