Consider the following equation P=A sin(Bt+Ct^(2))+x Here t is time and x is length the dimensions of AB/C will be

If x =2 at -5 bt^2, where x is in metre and t is in seconds, find the dimensions of a//b.

A force F is given by F = at+ bt^(2) , where t is time. The dimensions of a and b are

The position of a particle moving along x-axis depends on time according to the equation x = at^2 +bt^3, where x is in metre and t is in sec. What are the units and dimensions of a and b : what do they represent?

Consider the following equation F=a sqrt(x)+bt^(2) . If the dimensions of a"/"b " are "M^(p)L^(q)T^(r ) then calculate value of : -qr 0,1,2,3,4,5,6,7,8,9.

If x = a + bt + ct^2 , where x is metres and t in seconds, then the unit of a is

In the equation y= a sin (omega t+ kx) t and x stand for time and distance respectively. What are the dimensions of omega//k ?

Force acting on a particle is given by F=(A-x)/(Bt) , where x is in metre and t is in seconds. The dimensions of B is -

A wave is represented by the equation y=7 sin {pi (2t -2x)} here x is in metres and t in seconds. The velocity of the wave is