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)

Expert Solution

milcah answered 1 year ago

Find the particular solution to the equation. y''-4y'+5y=(e^(2t))(sec(t))

find the general solution of y'''-4y''+5y'=e^x

Find the general solution to the nonhomogeneous differential equation: y"-y=tsint

Find a particular solution to y” + 4y = 16t sin(2t)

Using method of variation of parameters, solve the differential equation: y''+y'=e^(2x) Find the general solution, and...

Using method of variation of parameters, solve the differential equation: y''+y'=e^(2x) Find the general solution, and particular solution using this method.

FIND THE GENERAL SOLUTION TO THE DE: Y”’ + 4Y” – Y’ – 4Y = 0...

FIND THE GENERAL SOLUTION TO THE DE: Y”’ + 4Y” – Y’ – 4Y = 0 COMPUTE: L {7 e 3t – 5 cos ( 2t ) – 4 t 2 } COMPUTE: L – 1 {(3s + 6 ) / [ s ( s 2 + s – 6 ) ] } SOLVE THE INITIAL VALUE PROBLEM USING LAPLACE TRANSFORMS: Y” + 6Y’ + 5Y = 12 e t WHEN : f ( 0 ) = -...

Find the particular solution: y″−4y′+4y=(−11.5e^(2t))/(t^(2)+1)

y'' - 4y' + 4y = e^2t + 2e^-2t + 14t^4 - sin2t + cost +...

y'' - 4y' + 4y = e^2t + 2e^-2t + 14t^4 - sin2t + cost + te^16t Please solve for the particular solution. Do not find for coefficients.

y''+4y'+4y=2e^{-2x} Find general solution.

4)Find the general solution of the following differential equation. y''+4y=tan(x) -pi 5)A mass of 100 grams...

4)Find the general solution of the following differential equation. y''+4y=tan(x) -pi 5)A mass of 100 grams stretches a spring 98 cm in equilibrium. A dashpot attached to the spring supplies a damping force of 600 dynes for each cm/sec of speed. The mass is initially displaced 10 cm above the equilibrium point before the mass is attached, and given a downward velocity of 1 m/sec. Find its displacement for t>0.

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