Question

solve the differential equation: (d2y/dx2) + (P/EI)*y = -(Pe/EI) given boundary conditions: y(0)=y(L)=0 this is all...

solve the differential equation: (d2y/dx2) + (P/EI)*y = -(Pe/EI) given boundary conditions: y(0)=y(L)=0

this is all the given information. You didn't post a solution

Engineering   Mechanical-Engineering   
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
Power series Find the particular solution of the differential equation: (x^2+1)y"+xy'-4y=0 given the boundary conditions x=0,...
Power series Find the particular solution of the differential equation: (x^2+1)y"+xy'-4y=0 given the boundary conditions x=0, y=1 and y'=1. Use only the 7th degree term of the solution. Solve for y at x=2. Write your answer in whole number.
Find the i)particular integral of the following differential equation d2y/dx2+y=(x+1)sinx ii)the complete solution of d3y /dx3-...
Find the i)particular integral of the following differential equation d2y/dx2+y=(x+1)sinx ii)the complete solution of d3y /dx3- 6d2y/dx2 +12 dy/dx-8 y=e2x (x+1)
Use the Laplace transform to solve the given system of differential equations. d2x dt2 + d2y...
Use the Laplace transform to solve the given system of differential equations. d2x dt2 + d2y dt2 = t2 d2x dt2 − d2y dt2 = 3t x(0) = 8, x'(0) = 0, y(0) = 0, y'(0) = 0
Given the differential equation y''−2y'+y=0,  y(0)=1,  y'(0)=2 Apply the Laplace Transform and solve for Y(s)=L{y} Y(s) =     Now...
Given the differential equation y''−2y'+y=0,  y(0)=1,  y'(0)=2 Apply the Laplace Transform and solve for Y(s)=L{y} Y(s) =     Now solve the IVP by using the inverse Laplace Transform y(t)=L^−1{Y(s)} y(t) =
Solve the following differential equation by Laplace transforms. The function is subject to the given conditions....
Solve the following differential equation by Laplace transforms. The function is subject to the given conditions. y''-y=5sin2t, y(0)=0, y'(0)=6
Given the second-order differential equation y''(x) − xy'(x) + x^2 y(x) = 0 with initial conditions...
Given the second-order differential equation y''(x) − xy'(x) + x^2 y(x) = 0 with initial conditions y(0) = 0, y'(0) = 1. (a) Write this equation as a system of 2 first order differential equations. (b) Approximate its solution by using the forward Euler method.
Solve the wave equation on the whole line (no boundary conditions) with initial conditions: u(x,0) =...
Solve the wave equation on the whole line (no boundary conditions) with initial conditions: u(x,0) = 0, ut (x,0)=xe^(-x^2)
Given the differential equation to the right y''-3y'+2y=0 a) State the auxiliary equation. b) State the...
Given the differential equation to the right y''-3y'+2y=0 a) State the auxiliary equation. b) State the general solution. c) Find the solution given the following initial conditions y(0)=4 and y'(0)=5
Consider the differential equation L[y] = y′′ + p(t)y′ + q(t)y = f(t) + g(t), and...
Consider the differential equation L[y] = y′′ + p(t)y′ + q(t)y = f(t) + g(t), and suppose L[yf] = f(t) and L[yg] = g(t). Explain why yp = yf + yg is a solution to L[y] = f + g. Suppose y and y ̃ are both solutions to L[y] = f + g, and suppose {y1, y2} is a fundamental set of solutions to the homogeneous equation L[y] = 0. Explain why y = C1y1 + C2y2 + yf...
ODE: 4. Consider u" + u = 0 , with boundary conditions u(0)= u(L)=0 where L...
ODE: 4. Consider u" + u = 0 , with boundary conditions u(0)= u(L)=0 where L is fixed positive constant. So, u=0 is a sol. a. Is this sol unique and b. to what extend does uniqueness depend on the value of L. Give convincing reasons or proof for your answers. SUBJECT: ORDINARY DIFFERENTIAL EQUATION AND PARTIAL DIFFERENTIAL EQUATIONS
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT