Consider the homogeneous second-order Cauchy Euler differential equation
$Consider the homogeneous second-order Cauchy Euler differential equation What is the general solution of this differential equation? Here, C1 and C2 are arbitrary real constants. A) y=C_{1} t^{10}+C_{2} t^{6} B) y=C_{1} t^{10}+C_{2} t^{6} . C) y=C_{1} r^{10 t}+C_{2} t^{6 t} D) y=C_{1} t^{10 t}+C_{2} f^{6 t} . E) y=C_{1} t^{-5}+C_{2} t^{-6}$
What is the general solution of this differential equation? Here, C₁ and C₂ are arbitrary real constants.

Question

Quizplus · Accepted Answer

The Answer of Consider the homogeneous second-order Cauchy Euler differential equation What is the general solution of this differential equation? Here, C₁ and C₂ are arbitrary real constants. A) $ y=C_{1} t^{10}+C_{2} t^{6} $ B) $ y=C_{1} t^{10}+C_{2} t^{6} $. C) $ y=C_{1} r^{10 t}+C_{2} t^{6 t} $ D) $ y=C_{1} t^{10 t}+C_{2} f^{6 t} $. E) $ y=C_{1} t^{-5}+C_{2} t^{-6} $

Consider the Homogeneous Second-Order Cauchy Euler Differential Equation What y=C1t10+C2t6 y=C_{1} t^{10}+C_{2} t^{6} y=C1​t10+C2​t6

Consider the Homogeneous Second-Order Cauchy Euler Differential Equation

What $y=C_{1} t^{10}+C_{2} t^{6}$