In the equation `((1)/(pbeta))=(y)/(k_(B)T)`, where `p` is the pressure, `y` is the distance, `k_(B)` is Boltzmann constant and `T` is the tempreture. Dimensions of `beta` are

Explanation

`(1)/(p beta) = (y)/(k_(8) T)`
Dimension of
`[beta] = (["Dimensional formula of" k_(B)]["Dimensional formula of" T])/(["Dimensional formula of p"] ["Dimensional formula of y"])`
`= ([ML^(2) T^(2) K^(-1)][K])/([ML^(-1) T^(-2)][L]) = [M^(0) L^(2) T^(0)]`
`:.` Dimensions of `M,L,T` in `beta` are `0,2,0`