Find the dimenions of `(c )/(axxb)` in the relation : y = a cos `omegat +bxxt - c sqrtt,` where y is displacement, t is time and `omega` is agnular velocity.

Find the dimensions of (axxb)/(c ) In the relation y= 4 sin at + 3 cos bt -ct, where t is time and y is distance.

Find the dimensions of axxb in the relation p= a sqrtt - bx^2 , where x is distance, t is time and P is power.

if the displacement of the particle at an instant is given by y = r sin (omega t - theta) where r is amplitude of oscillation. omega is the angular velocity and -theta is the initial phase of the particle, then find the particle velocity and particle acceleration.

The equation of an SHM is x=8 sin omega t + 15 cos omega t , where x is displacement and t is time . The amplitude will be

In the expression y = a sin (omega t + theta ) , y is the displacement and t is the time . Write the dimension of a , omega and theta .

In the expression y = a sin (omega t + theta ) , y is the displacement and t is the time . Write the dimension of a , omega and theta .

What are the dimensional formulae of omega and K in the relation y=Asin(omegat-Kx) ?

The displacement of a progressive wave is represented by y = A sin (omegat - kx) , where x is distance and t is time. Write the dimensional formula of omega

The displacement of a progressive wave is represented by y = A sin (omegat - kx), where x is distance and t is time. Write the dimensional formula of (i) omega and (ii) k.