The work done 'w' by a body varies with displacement 'x' as w=Ax+(B)/(c-x)^(2) .The dimensional formula for B is

The work done 'w' by a body varies with displacement 'x' as w = Ax + (B)/((C-x)^(2)) . The demensional formula for 'B' is

The potential energy of a particle varies with distance 'x' as U=(Ax^(1/2))/(x^(2)+B),where A and B are constants.The dimensional formula for A times B is [M^(a)L^(b)T^(c)] then a=

If x times momentum is work, then the dimensional formula of x is

Hydrostatic pressure 'P' varies with displacement 'x' as P = (A)/(B)log(Bx^(2) +C) where A,B, and C are constants. The dimensional formula for 'A' is

In the relation, y =rsin(w + kx),the dimensional formula for kx or cot is same as

if work is done by the system then W is

If 'm' is the mass fo a body, 'a' is amplitude of vibration, and 'omega' is the angular frequency, (1)/(2) ma^(2) omega^(2) has same dimensional formula as

If force (F) , work (W) and velocity (V) are taken as fundamental quantites then the dimensional formula of Time (T) is

In the relation ( dy)/( dt) = 2 omega sin ( omega t + phi_(0)) , the dimensional formula for omega t + phi_(0) is