Physics
Grade-8
Easy
Question
If we decrease the distance between two charges the electric force ___________.
- Increases
- Decreases
- Remains the same
- Becomes zero
Hint:
Electric force is inversly proportional to square of the distance.
The correct answer is: Increases
the force of electric field acting between two objects is inversely proportional to the distance between them. Therefore, with the increase in the distance, the force of electric force decrease
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![](data:image/png;base64,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)
Find the direction of force acting on the small positive test qo due to a negatively charged sphere of charge Q shown in the given figure:
![](data:image/png;base64,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)
PhysicsGrade-8
Physics
Choose the correct statement from the following statements given:
Choose the correct statement from the following statements given:
PhysicsGrade-8
Physics
If we increase the magnitude of the two charges the electric force_____________.
If we increase the magnitude of the two charges the electric force_____________.
PhysicsGrade-8
Physics
If the electric field strength due to a charged sphere at a point is 2 N/C, then find the magnitude of the charge placed at a point where the electric force acting due to the charged sphere is 12N.
If the electric field strength due to a charged sphere at a point is 2 N/C, then find the magnitude of the charge placed at a point where the electric force acting due to the charged sphere is 12N.
PhysicsGrade-8
Physics
Which one of the following is a vector quantity?
Which one of the following is a vector quantity?
PhysicsGrade-8
Physics
If a charged sphere is exerting a force of 18N on a charge of 2C at a point, then find the electric field strength at that point.
If a charged sphere is exerting a force of 18N on a charge of 2C at a point, then find the electric field strength at that point.
PhysicsGrade-8
Physics
If the electric field strength due to a charged sphere at a point is 3 N/C, then find the force acting on a charge of 2C placed at that point.
If the electric field strength due to a charged sphere at a point is 3 N/C, then find the force acting on a charge of 2C placed at that point.
PhysicsGrade-8
Physics
The electric force acting between two charges doesn’t depend upon:
The electric force acting between two charges doesn’t depend upon:
PhysicsGrade-8
Physics
Which of the given physical quantities is/are vector? Choose the most suitable option.
Which of the given physical quantities is/are vector? Choose the most suitable option.
PhysicsGrade-8
Physics
The unit of the charge is_________.
- The SI unit of length is meter.
- The SI unit of force is Newton.
The unit of the charge is_________.
PhysicsGrade-8
- The SI unit of length is meter.
- The SI unit of force is Newton.
Physics
The electric force acting between two charges depends upon:
The electric force acting between two charges depends upon:
PhysicsGrade-8
Physics
If a charged sphere is exerting a force of 8N on a charge of 4C at a point, then find the electric field strength at that point.
If a charged sphere is exerting a force of 8N on a charge of 4C at a point, then find the electric field strength at that point.
PhysicsGrade-8
Physics
A test charge may be of any magnitude.
A test charge may be of any magnitude.
PhysicsGrade-8