A system has basic dimensions as density D , velocity V and area A , The dimension representation of force in this system is` AV^x D` , Find the value of x

(x^2)/("mass") has dimensions of kinetic energy. Then x has the dimensions of

M/(Vr) has the dimensions of (M = Magnetic moment, V = velocity , r = radius )

A piece of paper of dimensions 1.5 m x 20 cm has area :

If mass M, area A and velocity V are chosen as fundamental units, then the dimension of coefficient of viscosity will be:

The position of a particle moving on X-axis is given by x=At^3+Bt^2+Ct+D . The numerical values of A,B,C,D are 1,4,-2 and 5 respectively and I units are used. Find a. the dimensions of A,B, C and D b. the velocity of the particle at t=4s, the acceleration of he particle at t=4s, d. The average velocity during the interval t=0 to t=4s, the average accelerationduring the interval t=0 to t=4s.

If Force=(x/density)+C is dimensionally correct, the dimension of x are -

In a system of units if force (F), acceleration (A) and time (T) are taken as fundamental units, then the dimensional formula of energy will become [FAT^(x//3)] . Find value of x?

If velocity , time and force were chosen as basic quantities , find the dimensions of mass and energy .

h d G has the dimensions of (h = height , d = density , G = Gravitational constant)

If force (F) , velocity (V) and time (T) are taken as fundamental units, then the dimensions of mass are