A 700 g solid cube having an edge of length 10 cm floats in water. The volume of the cube outside water is :
2.4 cm3
4.8 cm3
300 cm3
500 cm3
Consider the following equation of Bernoulli's theorem
(constant)
The dimensions of K/P are same as that of which of the following?
Thrust
Pressure
Angle
Viscosity
C.
Angle
So, according to the principle of homogeneity. Dimensions of K = Dimensions of P
:. K/P will be dimensionless.
Thus, dimensions of K/P will be same as that of angle (because the angle is also dimensionless quantity)
Why the dam of the water reservoir is thick at the bottom?
Quantity of water increases with depth
Density of water increases with depth
Pressure of water increases with depth
Temperature of water increases with depth
When a drop splits up into a number of drops, then :
Area increases
Volume increases
Energy is absorbed
Energy is liberated
At which of the following temperature, the value of the surface tension of water is minimum?
4°C
25°C
50°C
75°C
In a capillary tube experiment, a vertical, 30 cm long capillary tube is dipped in water. The water rises upto a height of 10 cm due to capillary action. If this experiment is conducted in a freely falling elevator, the length of the water column becomes :
10 cm
20 cm
30 cm
zero
An aeroplane gets its upward lift due to a phenomenon described by the :
Archimedes principle
Bernoulli's principle
Buoyancy principle
Pascal law
A wooden block is taken to the bottom of a deep, calm lake of water and then released. It rises up with a :
constant acceleration
decreasing aceleration
constant velocity
decreasing velocity
A hollow conducting sphere is placed in an electric field produced by a point charge placed at P as shown in the figure. Let VA, VB, VC be the potentials at points A, B and C respectively. Then :
VC > VB
VB > Vc
VA > VB
VA = VC
The radius R of the soap bubble is doubled under isothermal condition. If T be the surface tension of soap bubble, the required surface energy in doing so is given by:
32πR2T
24πR2T
8πR2T
4πR2T