Distance Z travelled by a particle is defined byZ=alpha +betat + gammat^(2). Dimensions of gamma are

Distance Z travelled by a particle is defined byZ=alpha +betat + gamma

1.	Distance Z travelled by a particle is defined byZ=alpha +betat + gammat^(2). Dimensions of gamma are
Answer» `[LT^(-1)` `[L^(-1)T]` `[LT^(-2)]` `[LT^(2)]` SOLUTION :By HOMOGENEITY of dimensions of LHS and RHS Distance `(LHS)= [gamma]xx[T]^(2) :. [gamma]= [LT^(-2)]`