Q.
The ratio of the dimensions of Planck's constant and that of moment of inertia has the dimensions of [KCET 2015]
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a
angular momentum
b
(b) time
c
velocity
d
frequency
answer is D.
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Detailed Solution
We know that, energy of an emitted particle, E = hv ⇒h =EvPlanck's constant, [h]=ML2 T-2T-1=ML2 T-1 …(i)and moment of inertia, I = mr2 ⇒ [I] = [ML2] …(ii)On dividing Eq. (i) by Eq. (ii), we get [h]I]=ML2 T-1ML2=T-1=1 Ti.e. [h][I]=T-1=Dimensions of frequency of a particle
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