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 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 v of the water , its density rho , and the acceleration due to gravity g . Then m is directly proportinal 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

Assuming that mass M of the largest stone that can be moved by a flowing river , rho the density of water and 'g' the acceleration due to gravity, show that mass M varies as the sixth power of velocity.

Assuming that the largest mass that can be moved by a flowing river depends on the velocity of flow, density of river water and acceleration due to gravity , show that the mass varies as the sixth power of velocity of flow.

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.