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Mechanical Properties of Fluids Test - 85

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Mechanical Properties of Fluids Test - 85
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  • Question 1
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    A vessel of area of cross-section A has liquid to a height H. There is a hole at the bottom of vessel having area of cross-section a. The time taken to decrease the level from H1 to H2 will be
  • Question 2
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    The diagram shows a cup of tea seen from above. The tea has been stirred and is now rotating without turbulence. A graph showing the speed t’ with which the liquid is crossing points at a distance X from O along a radius XO would look like

  • Question 3
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    Water flows through a frictionless duct with a cross-section varying as shown in fig. Pressure P at points along the axis is represented by

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  • Question 5
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    Column II shows five systems in which two objects are labelled as X and Y. Also in each case a point P is shown. Column I gives some statements about X and/or Y. Match these statements to the appropriate system(s) from Column II

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  • Question 6
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    A spherical ball of radius r and relative density 0.5 is floating in equilibrium in water with half of it immersed in water. The work done in pushing the ball down so that whole of it is just immersed in water is : (where ρ is the density of water)
  • Question 7
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    A glass tube of uniform internal radius (r) has a valve separating the two identical ends. Initially the valve is in a tightly closed position. End 1 has a hemispherical soap bubble of radius r. End 2 has sub-hemispherical soap bubble as shown in figure. Just after opening the valve

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  • Question 8
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    A soap bubble is blown with the help of a mechanical pump at the mouth of a tube. The pump produces a certain increase per minute in the volume of the bubble, irrespective of its internal pressure. The graph between the pressure inside the soap bubble and time t will be
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  • Question 9
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    Which graph represents the variation of surface tension with temperature over small temperature ranges for water ?
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  • Question 10
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    Two soap bubbles of radii r1 and r2 equal to 4 cm and 5 cm are touching each other over a common surface S1S2 (Shown in figure). Its radius will be

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