Assuming that the mass `m` of the largest stone that can be moved by a flowing river depends upon the velocity `v` of the water , its density `rho` , and the acceleration due to gravity `g` . Then `m` is directly proportinal to

Assuming that the mass m of the largest stone that can be moved by a flowing river depends upon the velocity upsilon, of water, its density rho and acceleration due to gravity g, then m is directly proportional to

Assuming that the mass m of the largest stone that can be moved by a flowing river depends upon the velocity upsilon, of water, its density rho and acceleration due to gravity g, then m is directly proportional to

It is given that the mass m of the largest stone that can be moved by the folowing river depends upon the velocity v, density rho and acceleration due gravity g. Using dimensions show that m=(kv^(6)rho)/(g^(3)) .

The largest mass (m) that can be moved by a flowing river depends on velocity (v), density (rho) of river water and acceleration due to gravity (g). The correct relation is

Assume that the largest stone of mass 'm' that can be moved by a flowing river depends upon the velocity of flow v, the density d & the acceleration due to gravity g.mass 'm' varies as the K^(th) power of the velocity of flow, then find the value of K.

Assume that the largest stone of mass 'm' that can be moved by a flowing river depends upon the velocity of flow v, the density d & the acceleration due to gravity g. I 'm' varies as the K^(th) power of the velocity of flow, then find the value of K.

Assume that the largest stone of mass 'm' that can be moved by a flowing river depends upon the velocity of flow v, the density d & the acceleration due to gravity g. I 'm' varies as the K^(th) power of the velocity of flow, then find the value of K.