The function `f` is given by `f = A sin alpha x + B cos beta t`, where `x` is displacement and `t` is the time. The dimensions of `alpha//beta` is

The force of interaction between two atoms is given by F= alpha beta exp(-(x^2)/(alphakt)) , where x is the distance ,k is the Boltzmann constant and T is temperature and alpha " and " beta are two constans. The dimension of beta is :

The force of interaction between two atoms is given by F= alpha beta exp(-(x^2)/(alphakt)) , where x is the distance ,k is the Boltzmann constant and T is temperature and alpha " and " beta are two constans. The dimension of beta is :

In a typical combustion engine the work done by a gas molecule is given W=alpha^2betae^((-betax^2)/(kT)) where x is the displacement, k is the Boltzmann constant and T is the temperature. If alpha and beta are constants, dimensions of alpha will be:

The workdone by a gas molecule in an isolated system is given by, W = alpha beta^2 e^( - (x^2)/(alpha k T) ) , where x is the displacement, k is the Boltzmann constant and T is the temperature, alpha and beta are constants. Then the dimension of B will be :

The relation between time t and displacement x is t = alpha x^2 + beta x, where alpha and beta are constants. The retardation is

The relation between time t and displacement x is t = alpha x^2 + beta x, where alpha and beta are constants. The retardation is

The relation between time t and displacement x is t = alpha x^2 + beta x, where alpha and beta are constants. The retardation is

Find the dimensions of alpha//beta in equation P=(alpha-t^2)/(betax) where P= pressure, x is distance and t is time.

The line joining A (b cos alpha b sin alpha ) and B (a cos beta , a sin beta ) , where a ne b , is produced to the point M(x , y) so that AM : BM = b : a . Then x "cos" (alpha+beta)/(2)+ y "sin" (alpha+beta)/(2) is equal to _

The displacement s of a particle at time t is given by s=alpha sin omegat+beta cos omegat then acceleration at time t is