Solution Found!
In a homogeneous linear differential equation
Chapter 4, Problem 58E(choose chapter or problem)
QUESTION:
In Problems 49–58 find a homogeneous linear differential equation with constant coefficients whose general solution is given.
\(y=c_{1} \cos x+c_{2} \sin x+c_{3} \cos 2 x+c_{4} \sin 2 x\)
Text Transcription:
y=c_{1} \cos x+c_{2} \sin x+c_{3} \cos 2 x+c_{4} \sin 2 x
Questions & Answers
QUESTION:
In Problems 49–58 find a homogeneous linear differential equation with constant coefficients whose general solution is given.
\(y=c_{1} \cos x+c_{2} \sin x+c_{3} \cos 2 x+c_{4} \sin 2 x\)
Text Transcription:
y=c_{1} \cos x+c_{2} \sin x+c_{3} \cos 2 x+c_{4} \sin 2 x
ANSWER:Step 1 of 4
In this problem, we are given the solution and we need to find its homogeneous linear solution.