A rod of length `6 m` has specific gravity `rho (= 25//36)`. One end of the rod is tied to a `5 m` long rope, which in turn is tied to the floor of a pool `10 m` deep, as shown. Find the length (in `m`) of the part of rod which is out of water.

The length of a rod is 5 xx 10^(2) m , the order of magnitude of the length of the rod is

A rod of length 6m has a mass of 12 kg . It is hined at one end of the rod at a distance of 3m below the water surface. a.What must be the weight of a block that is attached to the other end of the rod so that 5 m of the rod's length is under water? b. Find the magnitude and direction of the force exerted by the hinge on the rod. The specific gravity of the material of rod is 0.5.

A rod of length 6m has a mass of 12 kg . It is hined at one end of the rod at a distance of 3m below the water surface. a.What must be the weight of a block that is attached to the other end of the rod so that 5 m of the rod's length is under water? b. Find the magnitude and direction of the force exerted by the hinge on the rod. The specific gravity of the material of rod is 0.5.

The length of the longest rod which can be laid across a floor of a rectangular room 12 m in length and 5 m in breadth will be:

The length of a rod is 0.5 xx 10^(2) m , the order of magnitude of the length of the rod is

A rod of length 2 m is held vertically with one of its end on the floor. It is then allowed to fall. Calculate the speed of the other end when it strikes the floor. Assume that the end of the rod which is on the floor does not slip.

A slender homogeneous rod of length 2L floats partly immersed in water, being supported by a string fastened to one of its ends, as shown in the figure. The specific gravity of the rod is 0.36. The length of the rod that extends out of the water is (KL)/(10) Find the value of K.

A slender homogeneous rod of length 2L floats partly immersed in water, being supported by a string fastened to one of its ends, as shown in the figure. The specific gravity of the rod is 0.36. The length of the rod that extends out of the water is (KL)/(10) Find the value of K.

For what value of x , the point P on the rod of length l = 6 m has zero acceleration if a force F is applied at the end of rod as shown.