Physics
Grade-9
Easy
Question
If a body is charged by rubbing, its weight:
- Increases
- Decreases
- Can increase or decrease
- Cannot say
Hint:
The bodies gain or lose electrons. When a body is charged by rubbing, its weight may increase or decrease slightly.
The correct answer is: Can increase or decrease
When a body is charged by rubbing, its weight can increase or decrease.
- When the body is charged by rubbing, there are chances to gain or lose electrons.
- The weight of a body increases when it gains electrons.
- The weight of the body decreases as it loses electrons.
- Thus, there will be a slight increase or decrease in the weight of the body when it is rubbed.
Related Questions to study
Physics
Which statement is true about both the figures?
![](data:image/png;base64,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)
Which statement is true about both the figures?
![](data:image/png;base64,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)
PhysicsGrade-9
Physics
What is the function of every generator?
What is the function of every generator?
PhysicsGrade-9
Physics
Ordinary rubber is an insulator, but the special rubber that is tyres of air crafts are made slightly conducting. Why is this necessary?
Ordinary rubber is an insulator, but the special rubber that is tyres of air crafts are made slightly conducting. Why is this necessary?
PhysicsGrade-9
Physics
What do fuel cells, batteries and solar cells have in common?
What do fuel cells, batteries and solar cells have in common?
PhysicsGrade-9
Physics
When a glass rod is rubbed with silk:
When a glass rod is rubbed with silk:
PhysicsGrade-9
Physics
Which of these is used for the separation of charges to generate electricity?
Which of these is used for the separation of charges to generate electricity?
PhysicsGrade-9
Physics
Which of these is used for the separation of charges to generate electricity?
Which of these is used for the separation of charges to generate electricity?
PhysicsGrade-9
Physics
What process happens in solar cell?
What process happens in solar cell?
PhysicsGrade-9
Physics
Magnetism produces electricity in:
Magnetism produces electricity in:
PhysicsGrade-9
Physics
What is the one possible reason that "Conservation of electricity is a good idea".
What is the one possible reason that "Conservation of electricity is a good idea".
PhysicsGrade-9
Physics
How does a generator create current?
How does a generator create current?
PhysicsGrade-9
Physics
Piezoelectric effect is when materials produce electric charges when:
Piezoelectric effect is when materials produce electric charges when:
PhysicsGrade-9
Physics
An object becomes negatively charged by:
An object becomes negatively charged by:
PhysicsGrade-9
Physics
Old turntables and record players used which electrical source to make music? Hint: the needle used to be a crystal.
Old turntables and record players used which electrical source to make music? Hint: the needle used to be a crystal.
PhysicsGrade-9
Physics
The piezoelectric materials used for converting energy are called_______.
The piezoelectric materials used for converting energy are called_______.
PhysicsGrade-9