`p=(alpha)/(beta) exp (-(alphaz)/(K_(B))theta)`
`theta rarr Temperature " " P rarr Pressure`
`K_(B) rarr "Boltzman constant " Z rarr "Distance" `
Dimension of `(alpha//beta)` is -

Pressure depends on distance as P =(alpha)/(beta) "exp" (-(alphaz)/(ktheta)) where alpha beta are constants z is distance k is Boltzmann is constant and theta is temperature. The dimension of beta are

Pressure depends on distance as, P = (alpha)/(beta)exp(-(alphaz)/(ktheta)) , where alpha, beta are constants, z is distance as , k is Boltzman's constant and theta is tempreature. The dimension of beta are

Pressure depends on distance as, P = (alpha)/(beta)exp((-alpha z)/(k theta)) , where alpha, beta are constants, z is distance, k is Boltzmann's constant and theta is temperature. The dimensions of beta are :

In the relation P = (alpha)/(beta) e^((alpha Z)/(k theta)) , P is pressure, Z is height, k is Boltzmann constant and theta is the temperature. Find the dimensions of alpha and beta

In the releation p=(alpha)/(beta) e^(-)(az)/(ktheta) , where p is the pressure z is distance k is Boltzmann constant and theta is the temperature the dimensional formula beta will be

In the relation P=(alpha)/(beta)e^(-alpha z//ktheta) where {:(P="pressure"),(z= "distance"), (k = "Boltzman's constant"), (theta = "Temperature"):} The dimensional formula of beta will be :

Given that in (alpha//pbeta )=alphaz//K_(B)theta where p is pressure, z is distance, K_(B) is Boltzmann constant and theta is temperature, the dimension of beta are (useful formula Energy =K_(B)xx temperature) (A) L^(0)M^(0)T^(0) " " (B)L^(1)M^(-1)T^(2) " " (C)L^(2)M^(0)T^(0)" "(D)L^(-1)M^(1)T^(-2)