Physics
General
Easy
Question
A bubble of air 2 mm in diameter rises in a liquid of viscosity 0.075 SI units and density ,1350 kg
. The terminal velocity of the bubble is about..........,m/s
![4 cross times 10 to the power of negative 2 end exponent](data:image/png;base64,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)
- 5
![cross times 10 to the power of negative 2 end exponent](data:image/png;base64,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)
- 2
![cross times 10 to the power of negative 2 end exponent](data:image/png;base64,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)
- 3
![cross times 10 to the power of negative 2 end exponent](data:image/png;base64,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)
The correct answer is: ![4 cross times 10 to the power of negative 2 end exponent](data:image/png;base64,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)
Related Questions to study
physics
The terminal velocity of fall of lead shots in the cylindrical vessel is influenced by the nearness of the walls of the vessel. Hence the velocity in formula is divided by a factor
. Where r is the radius of the lead shots and the radius of the vessel. This is called
The terminal velocity of fall of lead shots in the cylindrical vessel is influenced by the nearness of the walls of the vessel. Hence the velocity in formula is divided by a factor
. Where r is the radius of the lead shots and the radius of the vessel. This is called
physicsGeneral
chemistry-
Which of the following can adsorb largest volume of hydrogen gas
Which of the following can adsorb largest volume of hydrogen gas
chemistry-General
chemistry-
Hydrogen from HCl can be prepared by
Hydrogen from HCl can be prepared by
chemistry-General
chemistry-
Action of water or dilute mineral acids on metals can give
Action of water or dilute mineral acids on metals can give
chemistry-General
chemistry-
Ortho and para hydrogen differ in
Ortho and para hydrogen differ in
chemistry-General
chemistry-
Hydrogen resembles in many of its properties
Hydrogen resembles in many of its properties
chemistry-General
chemistry-
Which of the following reaction produces hydrogen
Which of the following reaction produces hydrogen
chemistry-General
chemistry-
Among the following, identify the compound which cannot act as both oxidising and reducing agents
Among the following, identify the compound which cannot act as both oxidising and reducing agents
chemistry-General
chemistry-
On reaction with Mg, very dilute nitric acid produces
On reaction with Mg, very dilute nitric acid produces
chemistry-General
chemistry-
Which is distilled first
Which is distilled first
chemistry-General
chemistry-
Which pair does not show hydrogen isotopes
Which pair does not show hydrogen isotopes
chemistry-General
chemistry-
Among and
the correct order of acid strength is </span
Among and
the correct order of acid strength is </span
chemistry-General
chemistry-
The following graph illustrates
![](data:image/png;base64,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)
The following graph illustrates
![](data:image/png;base64,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)
chemistry-General
physics
64 equal drops of water are falling through air with a steady velocity
, if the drops coalesce, what is their new velocity?
64 equal drops of water are falling through air with a steady velocity
, if the drops coalesce, what is their new velocity?
physicsGeneral