Two spheres, \( A \) and \( B \), of identical size and surface material, but different masses, are dropped from rest near the surface of Earth. While falling, each sphere experiences a resistive force which is proportional to the sphere's velocity. What are the relationships of the magnitude of the initial acceleration \( a_{0} \) of each sphere and of the terminal speed \( v_{T} \) of each sphere if \( m_{\mathrm{A}}<m_{\mathrm{B}} \) ?
\begin{tabular}{lll}
& Initial Acceleration & Terminal Speed \\
\hline A & \( a_{0, \mathrm{~A}}=a_{0, \mathrm{~B}} \) & \( v_{T, \mathrm{~A}}=v_{T, \mathrm{~B}} \) \\
B & \( a_{0, \mathrm{~A}}=a_{0, \mathrm{~B}} \) & \( v_{T, \mathrm{~A}}<v_{T, \mathrm{~B}} \) \\
C & \( a_{0, \mathrm{~A}}<a_{0, \mathrm{~B}} \) & \( v_{T, \mathrm{~A}}=v_{T, \mathrm{~B}} \) \\
D & \( a_{0, \mathrm{~A}}<a_{0, \mathrm{~B}} \) & \( v_{T, \mathrm{~A}}<v_{T, \mathrm{~B}} \)
\end{tabular}