Physics
Grade-9
Easy
Question
In an open system, _______ can get into or out of the system.
- Heat
- Matter
- Both a and b
- Neither a nor b
Hint:
open system examples are steam turbines and stove top.
The correct answer is: Both a and b
In an open system, both heat and matter can get into or out of the system.
In an open system, both mass and energy (heat and matter) can be transmitted. An open system can exchange both matter and energy that is present with its surroundings. The matter is easily exchanged between the open system and its surroundings. This can be simply described by adding or subtracting matter.
Related Questions to study
Physics
______ separates the system from the surroundings.
______ separates the system from the surroundings.
PhysicsGrade-9
Physics
Which of the following is an extensive property of a system?
Which of the following is an extensive property of a system?
PhysicsGrade-9
Physics
What are the particles of the system (red-hot iron rod) shown below?
![](data:image/png;base64,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)
What are the particles of the system (red-hot iron rod) shown below?
![](data:image/png;base64,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)
PhysicsGrade-9
Physics
Which of the following cannot be a heat reservoir?
Which of the following cannot be a heat reservoir?
PhysicsGrade-9
Physics
During a thermodynamic process, 30 joules of heat are added to a gas while 25 joules of work are done by the gas. The change in internal energy of a system is ____ J.
During a thermodynamic process, 30 joules of heat are added to a gas while 25 joules of work are done by the gas. The change in internal energy of a system is ____ J.
PhysicsGrade-9
Physics
During an isothermal process 125 J of heat are removed from a trapped gas. Find out the change in internal energy of the system.
During an isothermal process 125 J of heat are removed from a trapped gas. Find out the change in internal energy of the system.
PhysicsGrade-9
Physics
In an isothermal process the change in internal energy of the system is ____.
In an isothermal process the change in internal energy of the system is ____.
PhysicsGrade-9
Physics
During a thermodynamic process, 438 J of heat is removed from a gas system while 238 J of work is done on the gas. The change in internal energy of a system is _____ J.
During a thermodynamic process, 438 J of heat is removed from a gas system while 238 J of work is done on the gas. The change in internal energy of a system is _____ J.
PhysicsGrade-9
Physics
A cold reservoir is touched to a system, which of the following may happen?
A cold reservoir is touched to a system, which of the following may happen?
PhysicsGrade-9
Physics
When there is no heat exchange between the system and the reservoir, ____.
When there is no heat exchange between the system and the reservoir, ____.
PhysicsGrade-9
Physics
The internal energy of a system does not change in a/an _____ process.
(A) Isothermal
(B) Adiabatic
(C) Isochoric
(D) Isobaric
The internal energy of a system does not change in a/an _____ process.
(A) Isothermal
(B) Adiabatic
(C) Isochoric
(D) Isobaric
PhysicsGrade-9
Physics
Energy can be added to a system by ____.
Energy can be added to a system by ____.
PhysicsGrade-9
Physics
Internal energy denotes ______.
Internal energy denotes ______.
PhysicsGrade-9
Physics
When the pressure inside the system is smaller than the pressure outside it, the work is done ______.
When the pressure inside the system is smaller than the pressure outside it, the work is done ______.
PhysicsGrade-9
Physics
During a thermodynamic process, 540 J of heat is removed from a gas system while 1200 J of work done on the gas. The change in internal energy of a system is _______J.
During a thermodynamic process, 540 J of heat is removed from a gas system while 1200 J of work done on the gas. The change in internal energy of a system is _______J.
PhysicsGrade-9