Which of the following are solutions to the homogeneous second-order Cauchy Euler differential equation . Select all that apply.
A) $ y=t^{12}+t $
B) $ y=\mathrm{Cr}^{-12} $, where $ \mathrm{C} $ is any real constant
C) $ y=16 t $
D) $ y=C\left(\frac{1}{t^{12}}+t\right) $, where $ C $ is any real constant
E) $ y=-9 r^{12}+C $, where $ C $ is any real constant
F) $ y=C_{1} t^{12}+C_{2} t+C $, where $ C_{3} C_{1} $, and $ C_{2} $ are arbitrary real constants

Question

Which of the following are solutions to the homogeneous second-order Cauchy Euler differential equation   . Select all that apply.
A) $ y=t^{12}+t $ 
B) $ y=\mathrm{Cr}^{-12} $, where $ \mathrm{C} $ is any real constant 
C) $ y=16 t $ 
D) $ y=C\left(\frac{1}{t^{12}}+t\right) $, where $ C $ is any real constant 
E) $ y=-9 r^{12}+C $, where $ C $ is any real constant 
F) $ y=C_{1} t^{12}+C_{2} t+C $, where $ C_{3} C_{1} $, and $ C_{2} $ are arbitrary real constants

Quizplus · Accepted Answer

The Answer of Which of the following are solutions to the homogeneous second-order Cauchy Euler differential equation   . Select all that apply.
A) $ y=t^{12}+t $ 
B) $ y=\mathrm{Cr}^{-12} $, where $ \mathrm{C} $ is any real constant 
C) $ y=16 t $ 
D) $ y=C\left(\frac{1}{t^{12}}+t\right) $, where $ C $ is any real constant 
E) $ y=-9 r^{12}+C $, where $ C $ is any real constant 
F) $ y=C_{1} t^{12}+C_{2} t+C $, where $ C_{3} C_{1} $, and $ C_{2} $ are arbitrary real constants

Which of the Following Are Solutions to the Homogeneous Second-Order y=t12+t y=t^{12}+t y=t12+t

Which of the Following Are Solutions to the Homogeneous Second-Order $y=t^{12}+t$