MEDIUM
JEE Main
IMPORTANT
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An ideal fluid flows (laminar flow) through a pipe of non-uniform diameter. The maximum and minimum diameters of the pipes are and , respectively. The ratio of the minimum and the maximum velocities of fluid in this pipe is:
(a)
(b)
(c)
(d)

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Important Questions on Properties of Solid and Liquid
HARD
JEE Main
IMPORTANT
Consider a solid sphere of radius and mass density The minimum density of a liquid in which it will float is:

HARD
JEE Main
IMPORTANT
Two liquids of densities and are filled up behind a square wall of side as shown in figure. Each liquid has a height of The ratio of the forces due to these liquids exerted on upper part to that at the lower part is (Assume that the liquids are not mixing):

MEDIUM
JEE Main
IMPORTANT
Water flows in a horizontal tube (see figure). The pressure of water changes by between and where the area of cross section are and respectively. Find the rate of flow of water through the tube. (density of water )


MEDIUM
JEE Main
IMPORTANT
A body of mass is attached to one end of a wire of length . What is the maximum angular speed (in ) with which it can be rotated about its other end in a space station without breaking the wire?
[Breaking stress of wire and area of cross-section of the wire]

MEDIUM
JEE Main
IMPORTANT
A small spherical droplet of density is floating exactly half immersed in a liquid of density and surface tension The radius of the droplet is (take note that the surface tension applies an upward force on the droplet):

MEDIUM
JEE Main
IMPORTANT
Two steel wires having same length are suspended from a ceiling under the same load. If the ratio of their energy stored per unit volume is the ratio of their diameters is:

EASY
JEE Main
IMPORTANT
If is the mass of water that rises in a capillary tube of radius , then mass of water which will rise in a capillary tube of radius is:

HARD
JEE Main
IMPORTANT
A wooden block floating in a bucket of water has of its volume submerged. When certain amount of an oil is poured into the bucket, it is found that the block is just under the oil surface with half of its volume under water and half in oil. The density of oil relative to that of water is:
