Physics
General
Easy
Question
Given mass of the moon is
of the mass of the earth and corresponding radius is
of the earth, If escape velocity on the earth surface is 11.2kms-1 the value of same on the surface of moon is.....kms-1
- 0.14
- 0.5
- 12.5
- 5
The correct answer is: 12.5
Related Questions to study
physics
The escape velocity of a body on the surface of the earth is 11.2km/sec. If the mass of the earth is increases to twice its present value and the radius of the earth becomes half, the escape velocity becomes...kms-1
The escape velocity of a body on the surface of the earth is 11.2km/sec. If the mass of the earth is increases to twice its present value and the radius of the earth becomes half, the escape velocity becomes...kms-1
physicsGeneral
physics
There are two planets, the ratio of radius of two planets is k but the acceleration due to gravity of both planets are g what will be the ratio of their escape velocity.
There are two planets, the ratio of radius of two planets is k but the acceleration due to gravity of both planets are g what will be the ratio of their escape velocity.
physicsGeneral
physics
The escape velocity of a planet having mass 6 times and radius 2 times as that of earth is.........
The escape velocity of a planet having mass 6 times and radius 2 times as that of earth is.........
physicsGeneral
chemistry-
Correct statements from the graph
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)
I) Above 1073K,
for the formation of Fe2O3 is less negative than
for the formation of CO from carbon
II) Above 1073K, Carbon can reduce Fe2O3
III) Below 1073K, CO can reduce Fe2O3
IV) In blast furnace, reduction of Fe2O3 occurs in different temperature ranges with below 1073K by CO (or) above 1073K by carbon
Correct statements from the graph
![](data:image/png;base64,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)
I) Above 1073K,
for the formation of Fe2O3 is less negative than
for the formation of CO from carbon
II) Above 1073K, Carbon can reduce Fe2O3
III) Below 1073K, CO can reduce Fe2O3
IV) In blast furnace, reduction of Fe2O3 occurs in different temperature ranges with below 1073K by CO (or) above 1073K by carbon
chemistry-General
chemistry-
Correct statement(s) regarding the graph
![](data:image/png;base64,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)
Correct statement(s) regarding the graph
![](data:image/png;base64,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)
chemistry-General
chemistry-
From the graph, which is the best reducing agent to reduce Cu2 O at high temperature
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)
From the graph, which is the best reducing agent to reduce Cu2 O at high temperature
![](data:image/png;base64,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)
chemistry-General
chemistry-
Correct statement(s) regarding the graph
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)
I) Above 983K, Carbon can reduce any metal oxide at high temperature and itself oxidised to CO
II) In the first reaction (Formation of CO2 from ‘C’)
=0 &
remains nearly same, i.e it is independent of temperature
III) In the second reaction, (formation of CO) , there is increase in entropy &
=+ve&
becomes more –ve with increase in temperature
IV) In third reaction (formation of CO2 from CO), there is a decrease in entropy
=-ve &
becomes less –ve with increase in temperature
Correct statement(s) regarding the graph
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)
I) Above 983K, Carbon can reduce any metal oxide at high temperature and itself oxidised to CO
II) In the first reaction (Formation of CO2 from ‘C’)
=0 &
remains nearly same, i.e it is independent of temperature
III) In the second reaction, (formation of CO) , there is increase in entropy &
=+ve&
becomes more –ve with increase in temperature
IV) In third reaction (formation of CO2 from CO), there is a decrease in entropy
=-ve &
becomes less –ve with increase in temperature
chemistry-General
chemistry-
Ellingham diagram is given below for the formation of some oxides. Then select the correct combination
![](data:image/png;base64,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)
Ellingham diagram is given below for the formation of some oxides. Then select the correct combination
![](data:image/png;base64,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)
chemistry-General
chemistry-
From Ellingham diagram the correct statements
a) ![4 C u plus O subscript 2 end subscript rightwards arrow 2 C u subscript 2 end subscript O](data:image/png;base64,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)
b) ![2 C plus O subscript 2 end subscript rightwards arrow 2 C O](data:image/png;base64,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)
c) ![2 Z n plus O subscript 2 end subscript rightwards arrow 2 Z n O](data:image/png;base64,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)
![](data:image/png;base64,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)
From Ellingham diagram the correct statements
a) ![4 C u plus O subscript 2 end subscript rightwards arrow 2 C u subscript 2 end subscript O](data:image/png;base64,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)
b) ![2 C plus O subscript 2 end subscript rightwards arrow 2 C O](data:image/png;base64,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)
c) ![2 Z n plus O subscript 2 end subscript rightwards arrow 2 Z n O](data:image/png;base64,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)
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AAAElFTkSuQmCC)
chemistry-General
physics
An artificial satellite is revolving round the earth in a circular orbit its velocity is half the escape velocity. Its height from the earth surface is .=...km
An artificial satellite is revolving round the earth in a circular orbit its velocity is half the escape velocity. Its height from the earth surface is .=...km
physicsGeneral
physics
The escape velocity of a body from earth's surface is Vee. The escape velocity of the same body from a height equal to from earth's surface will be
The escape velocity of a body from earth's surface is Vee. The escape velocity of the same body from a height equal to from earth's surface will be
physicsGeneral
physics
Two small and heavy sphere, each of mass M, are placed distance r apart on a horizontal surface the gravitational potential at a mid point on the line joining the center of spheres is
Two small and heavy sphere, each of mass M, are placed distance r apart on a horizontal surface the gravitational potential at a mid point on the line joining the center of spheres is
physicsGeneral
physics
The escape velocity of an object from the earth depends upon the mass of earth (M), its mean density (
), its radius (R) and gravitational constant (G), thus the formula for escape veloctiy is
The escape velocity of an object from the earth depends upon the mass of earth (M), its mean density (
), its radius (R) and gravitational constant (G), thus the formula for escape veloctiy is
physicsGeneral
physics
The escape velocity of a particle of mass m varies as
The escape velocity of a particle of mass m varies as
physicsGeneral
physics
The escape velocity of a projectile from the earth is approximately
The escape velocity of a projectile from the earth is approximately
physicsGeneral