What Is the General Solution of the Homogeneous Second-Order Cauchy $y=C_{1} t^{-6}+C_{2} t^{6}$

Multiple Choice

What is the general solution of the homogeneous second-order Cauchy Euler differential equation are arbitrary real constants.

A) $y=C_{1} t^{-6}+C_{2} t^{6}$
B) $y=C_{1}(t \ln t) ^{-6}+C_{2}(t \ln t) ^{6}$
C) $y=t^{-6}\left(C_{1}+C_{2} \ln t\right)$
D) $y=C_{1} t^{-6}+C_{2}(t \ln t) ^{-6}$