Chemistry-
General
Easy
Question
Which of the following is/are hard water(s)
- Water containing some potash alum
- Water containing a few drops of HCl
- Water containing common salt
- Water containing calcium nitrate
The correct answer is: Water containing calcium nitrate
Water containing any cation other than
and alkali metal is a hard water
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Hydrogen can be obtained from water by
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Hydrogen peroxide is
Hydrogen peroxide is
chemistry-General
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When zeolite, which is hydrated sodium aluminium silicate, is treated with hard water the sodium ions are exchanged with
When zeolite, which is hydrated sodium aluminium silicate, is treated with hard water the sodium ions are exchanged with
chemistry-General
physics
The velocity with which a projectile must be fired so that it escapes earth's gravitational does not depend on ……
The velocity with which a projectile must be fired so that it escapes earth's gravitational does not depend on ……
physicsGeneral
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The structure of
is
The structure of
is
chemistry-General
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Escape velocity on the surface of earth is 11.2kms-1 Escape velocity from a planet whose masses the same as that of earth and radius 1/4 that of earth is.....kms-1
Escape velocity on the surface of earth is 11.2kms-1 Escape velocity from a planet whose masses the same as that of earth and radius 1/4 that of earth is.....kms-1
physicsGeneral
chemistry-
Correct configuration of the following molecule is :
,
Correct configuration of the following molecule is :
,
chemistry-General
physics
3 Particle each of mass are kept at vertices of an equilateral triangle of side L. The gravitatioml field at center due to these particles is……
3 Particle each of mass are kept at vertices of an equilateral triangle of side L. The gravitatioml field at center due to these particles is……
physicsGeneral
physics
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
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
physicsGeneral
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
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)
chemistry-General