[1989]
(a) $[ML^{2} T^{-2}]$
(b) $[MLT^{-2}]$
(c) $[ML^{-1} T^{-2}]$
(d) $[ML^{-2} T^{-2}]$
Correct Answer: 29.(a)
Solution:
So dimensional formula,
$ =[MLT^{-2}][L]=[ML^{2} T^{-2}] $
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