Question

Find a series solution for the differential equation 4y'+ y = 0

Answer #1

26. Find the solution of the differential equation.
y'' +4y' +4y =0 ; y(-1)=2 and y'(-1)=-1

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 general solution to the differential equation: y’’ – 6
y’ + 13y = 0
Find the general solution to the differential equation: y’’ +
5y’ + 4y = x + cos(x)

Find the general solution of the given differential equation
y''-4y'+4y=2x2+4xe2x

If
y1= e^-3x is a solution of the differential equation y "'+ y" - 4y'
+ 6y = 0. What is the general solution of the differential
equation?

Find the general solution of the given higher order differential
equation
y^(4) + 4y^(3) − 4y^(2) − 16y^(1) = 0
Derivatives of Y not power

find the general solution of the given differential
equation:
4y′′−4y′+y=16e^t/2

find the general solution of the differential equation:
y''+2y'+4y=xcos3x

find the solution of the Differential equation
4y''-y=xe^(x/2)

Find the power series solution of the differential equation
y"-xy'+6y=0 about the ordinary point x=0

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