A tank is filled with water up to a height H. Water is allowed to come out of a hole P in one of the walls at a depth D below the surface of water. Express the horizontal distance x in terms of H and D
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Dharmendra M.
A tank is filled with water upto a height $H$. Water is allowed to come out of a hole $P$ in one of the walls at a depth $D$ below the surface of water. Express the horizontal distance $x$ in terms of $H$ and $D$ (a) $x=\sqrt{D(H-D)}$ (b) $x=\sqrt{\frac{D(H-D)}{2}}$ (c) $x=2 \sqrt{D(H-D)}$ (d) $x=4 \sqrt{D(H-D)}$
A tank is filled with water to a height H. A hole is punched in one of the walls at a depth h below the water surface. Show that the distance x from the foot of the wall at which the stream strikes the floor is given by x=2∑h(H-h). Assume that the water leaves the hole horizontally.
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