Physics-
General
Easy
Question
To double the volume of a given mass of an ideal gas at
keeping the pressure constant, one must raise the temperature in degree centigrade to
The correct answer is: ![327 to the power of o end exponent](data:image/png;base64,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)
Related Questions to study
Physics-
A body is orbiting very close to the earth’s surface with kinetic energy KE. The energy required to completely escape from it is
A body is orbiting very close to the earth’s surface with kinetic energy KE. The energy required to completely escape from it is
Physics-General
General
NaCl type crystal can be converted into CsCl type crystal by applying:
NaCl type crystal can be converted into CsCl type crystal by applying:
The increase in temperature, on the other hand, decreases the coordination number.
NaCl type crystal can be converted into CsCl type crystal by applying:
NaCl type crystal can be converted into CsCl type crystal by applying:
GeneralGeneral
The increase in temperature, on the other hand, decreases the coordination number.
General
The labelled part A is called___________.
![](data:image/png;base64,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)
The cell wall provides extra protection to the plant cell.
The labelled part A is called___________.
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)
GeneralGeneral
The cell wall provides extra protection to the plant cell.
maths-
The function
is period with period
The function
is period with period
maths-General
maths-
The value of k, for which
is an identity, is
The value of k, for which
is an identity, is
maths-General
maths-
If
then ![cos invisible function application 2 A plus cos invisible function application 2 B plus cos invisible function application 2 C plus 4 space sin invisible function application A space sin invisible function application B space sin invisible function application C equals](data:image/png;base64,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)
If
then ![cos invisible function application 2 A plus cos invisible function application 2 B plus cos invisible function application 2 C plus 4 space sin invisible function application A space sin invisible function application B space sin invisible function application C equals](data:image/png;base64,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)
maths-General
Maths-
Which one of the following is not true
Which one of the following is not true
Maths-General
Maths-
If
then
equals
If
then
equals
Maths-General
Maths-
If
, then ![A to the power of 2 end exponent equals](data:image/png;base64,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)
If
, then ![A to the power of 2 end exponent equals](data:image/png;base64,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)
Maths-General
Maths-
The order of
is
The order of
is
Maths-General
Maths-
If
, then ![A to the power of 2 end exponent B equals](data:image/png;base64,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)
If
, then ![A to the power of 2 end exponent B equals](data:image/png;base64,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)
Maths-General
Maths-
Which of the following relations is incorrect
Which of the following relations is incorrect
Maths-General
Maths-
If
and
, then B =
If
and
, then B =
Maths-General
Maths-
If
and
, then x =
If
and
, then x =
Maths-General
Maths-
If
, then A is
If
, then A is
Maths-General