y"+y=-1,y(0)=0,y(Pi/2)=0 I want to solve this equation by details (by properties of the green function only)

y"+y=-1,y(0)=0,y(Pi/2)=0
I want to solve this equation by details
(by properties of the green function only)

Expert Solution

Colby Messinger answered 2 years ago

solve by details y"+y=-1 ,y(0)=0,y(Pi/2)=0 by properties of green function

y"+y=-1 , y(0)=0 , y(Pi/2)=0 please repeat the answer by details (by properties of green function...

y"+y=-1 , y(0)=0 , y(Pi/2)=0 please repeat the answer by details (by properties of green function only) and the answer will be : sin(x)+cos(x)-1

Solve y"+y=u(t-pi/2)+3 delta(t-3 pi/2)-u(t-2 pi), by laplace transform methods with y(0)=y'(0)=0.

Solve the differential equation y''+y'-2y=3, y(0)=2, y'(0) = -1

Please draw the solution without solve the IVP y"+y=dirac function (t-pi/2) y(0)=0, y'(0) . (Label y(t)...

Please draw the solution without solve the IVP y"+y=dirac function (t-pi/2) y(0)=0, y'(0) . (Label y(t) and t number as well) I need a professional expert to answer this question. (be able to follow the comment) (Show the step for what you need to get for drawing this solution as well)

Solve the initial value problem below using the method of Laplace transforms. y''+7y'+12y=-7cost-9sint y(pi/2)=1 y'(pi/2)=0

solve this equation y''-6y'+8y=1 when y(0)=1, y'(0)=7

for y(t) function ty'' - ty' + ty = 0, y(0)= 0 , y'(0)= 1 solve...

for y(t) function ty'' - ty' + ty = 0, y(0)= 0 , y'(0)= 1 solve this initial value problem by using Laplace Transform. (The equation could have been given such as "y'' - y' + y = 0" but it is not. Please, be careful and solve this question step by step.) )

Consider the differential equation: y'(x)+3xy+y^2=0. y(1)=0. h=0.1 Solve the differential equation to determine y(1.3) using: a....

Consider the differential equation: y'(x)+3xy+y^2=0. y(1)=0. h=0.1 Solve the differential equation to determine y(1.3) using: a. Euler Method b. Second order Taylor series method c. Second order Runge Kutta method d. Fourth order Runge-Kutta method e. Heun’s predictor corrector method f. Midpoint method

solve differential equation. y" + 9y = 18t^2 + 9t + 1 ; y(0) = 5/3...

solve differential equation. y" + 9y = 18t^2 + 9t + 1 ; y(0) = 5/3 ; y'(0) = 10

Question