Question
In: Advanced Math
find the general solution of the given differential equation 1. y''+2y'=3+4sin2t 2. 2y''+3y'+y=t2 +3sint
find the general solution of the given differential equation
1. y''+2y'=3+4sin2t
2. 2y''+3y'+y=t2 +3sint
Solutions
Colby Messinger answered 1 year agoRelated Solutions
find the general solution of the given differential equation 1. 2y''+3y'+y=t^2 +3sint find the solution of...
find the general solution of the given differential equation
1. 2y''+3y'+y=t^2 +3sint
find the solution of the given initial value problem
1. y''−2y'−3y=3te^2t, y(0) =1, y'(0) =0
2. y''−2y'+y=te^t +4, y(0) =1, y'(0) =1
find the general solution of the given differential equation. 1. y''+2y'−3y=0 2. 6y''−y'−y=0 3. y''+5y' =0 4. y''−9y'+9y=0
find the general solution of the given differential equation.
1. y''+2y'−3y=0
2. 6y''−y'−y=0
3. y''+5y' =0
4. y''−9y'+9y=0
given the 3rd order differential equation: y''' - 3y'' + 2y' = ex / (1 +...
given the 3rd order differential equation: y''' - 3y'' + 2y' =
ex / (1 + e-x)
i) set u = y' to reduce the order of the equation to order 2
ii) solve the reduced equation using variation of parameters
iii) find the solution of the original differential equation
find the solution of the given initial value problem 1. y''−2y'−3y=3te2t, y(0) =1, y'(0) =0 2....
find the solution of the given initial value problem
1. y''−2y'−3y=3te2t, y(0) =1, y'(0) =0
2. y''+4y=3sin2t, y(0) =2, y'(0) =-1
1.Find the general solution of the given differential equation using variation of parameter. y″ − 2y′...
1.Find the general solution of the given differential equation
using variation of parameter.
y″ − 2y′ + y = et/(1 + t2)
Find a cubic approximation for the general solution to the differential equation (3+2x)y'' + 3y' -...
Find a cubic approximation for the general solution to the
differential equation
(3+2x)y'' + 3y' - xy = 0 using a series centered at
x0=0
Solve the given differential equation by undetermined coefficients (superposition approach) y'' + 2y' − 3y =...
Solve the given differential equation by undetermined
coefficients (superposition approach)
y'' + 2y' − 3y = (x^2 + x + 1) + e^−3x
2. Find the general solution to the differential equation x^2y''+ y'+y = 0 using the Method...
2. Find the general solution to the differential equation
x^2y''+ y'+y = 0 using the Method of Frobenius and power series
techniques.
Solve the differential equation by variation of parameters. y'' + 3y' + 2y = 1 4...
Solve the differential equation by variation of parameters.
y'' + 3y' + 2y =
1
4 + ex
y(x) =
Find the general solution of the differential equation y'' + 4y' + 4y = (e-2t/t2)
Find the general solution of the differential equation y'' + 4y'
+ 4y = (e-2t/t2)
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