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[" 1.Wo "9],[" "We nogenogenent red of l...

[" 1.Wo "9],[" "We nogenogenent red of length "2" L floats party immersed in water being supported by a string fastened "],[" work hiffered.The specific gravity of the rod is "0.75" .The length of rod that extends out of water is "],[" proditis end.The specific gravity of the rod is "0.75" .The length of rod that extends ort of "xy=15.5" - "15],[" "pplain "]

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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.

A uniform rod of length b capable of tuning about its end which is out of water, rests inclined to the vertical. If its specific gravity is 5/9, find the length immersed in the water.

A uniform rod of length b capable of tuning about its end which is out of water, rests inclined to the vertical. If its specific gravity is 5/9, find the length immersed in water.

A uniform rod of length b capable of tuning about its end which is out of water, rests inclined to the vertical. If its specific gravity is 5/9, find the length immersed in water.

A rod is hinged at point O. What part of length should be submerged in water so that it remains in equilibrium, if specific gravity is 0.50?

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.

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.