A stone is projected vertically up from the bottom of a water tank. Assuming no water resistance it will go up and come down in same time but if water drag is present then the time it takes to go up, $t_{up}$ and the time it takes to come down, $t_{down}$ are related as
A$t_{up} > t_{down}$
B$t_{up} = t_{down}$
C$t_{up} < t_{down}$
D
can not say
AIIMS 2009, Medium
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C$t_{up} < t_{down}$
c $\begin{array}{l}
\therefore \,{a_{up}} > {a_{down}}\\
Hence\,to\,{\rm{cover}}\,same\,{\rm{distance}}\,{{\rm{t}}_{up}} < {t_{dow{n^.}}}
\end{array}$
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