The expression for the force is given by `b+C/t^(3)`, where 'b' and 'C' are some physical quantities and 't' is the time.Then the dimensions for 'C' are

Which physical quantities have the same dimensions of ML^(-1)T^(-2) ?

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

The physical quantity having the dimensions [M^(-1)L^(-3)T^(3)A^(2)] is

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

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

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 -

Force is given by the expression F = A cos (Bx) + C cos (Dt), where x is displacement and t is time. The dimension of (D)/(B) is same as that of

When a wave transverses in a medium, the displacement of a particle located at distance x at time t is given by y=a sin (bt-cx) where a, b and c are constants of the wave. The dimension of b//c are same as that of:

For a body in a uniformly accelerated motion, the distance of the body from a reference point at time 't' is given by x = at + bt^2 + c , where a, b , c are constants. The dimensions of 'c' are the same as those of (A) x " " (B) at " " (C ) bt^2 " " (D) a^2//b

The velocity v of a particle at time t is given by v=at+b/(t+c) , where a, b and c are constants. The dimensions of a, b, c are respectively :-