The position (x) of a particle at time t, is given by equation x(t) a -6 (1-eme), where Vo is a constant and a > 0. The dimensions of Vo and a may be respectively OPTIONS CLEAR RESPONSE MARK FOR REVIEW OA) (LT-11, (T) B) (L-T-'1. (T-' C) (L-T), (T-1) D) (LT), (T)
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Explanation:
x(t)=( αV0)(1−C −αt )V0
is constant and α>0
Since, C is constant so αt should be unitless
So unit α=sec
−1 =[T −1 ]x is length, x is in metre.
V0 =xαV0 =Msec −1V/ 0 =[LT −1 ]α=[T −1 ]
The position of a particle at time t is given by the relation x(t)=(αv0)(1−c−αt), where v0 is a constant and α>0.
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