Difference between revisions of "Electric Field Strength"
 (→Formula)  | 
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| Line 16: | Line 16: | ||
Where,  | Where,  | ||
| − | 𝐹 is the [[force]] experienced by a [[Electrical Charge|charge]] 'Q' in the field.    | + | *𝐹 is the [[force]] experienced by a [[Electrical Charge|charge]] 'Q' in the field.    | 
and  | and  | ||
| − | 𝑄 is the [[Electrical Charge|charge]] in that field.  | + | *𝑄 is the [[Electrical Charge|charge]] in that field.  | 
The '''Electric field strength''' around a point [[Electrical Charge|charge]] is given by:  | The '''Electric field strength''' around a point [[Electrical Charge|charge]] is given by:  | ||
| Line 28: | Line 28: | ||
Where:  | Where:  | ||
| − | 𝑘 is the [[Coulomb's Constant|Coulomb's constant]]  | + | *𝑘 is the [[Coulomb's Constant|Coulomb's constant]]  | 
| − | 𝑄 is the [[Point Charge|point charge]] causing the field  | + | *𝑄 is the [[Point Charge|point charge]] causing the field  | 
and  | and  | ||
| − | 𝑟 is the distance from that [[Point Charge|point charge]]  | + | *𝑟 is the distance from that [[Point Charge|point charge]]  | 
Since;  | Since;  | ||
Revision as of 08:20, 24 May 2024
Key Stage 5
Meaning
Electric field strength is the force per unit charge exerted on a small positive test charge placed at a point in the field.
About Electric Field Strength
- Electric field strength is given by the symbol 𝐸.
 - The unit of electric field strength is Newtons per Coulomb (N/C) or volts per metre (V/m).
 - The direction of the electric field is the direction of the force that would act on a positive test charge.
 - Electric fields can be represented by field lines; the density of these lines indicates the field strength.
 
Formula
Electric Field Strength is given by the general formula:
- \(𝐸=\frac{𝐹}{𝑄}\)
 
Where,
and
- 𝑄 is the charge in that field.
 
The Electric field strength around a point charge is given by:
- \(𝐸=𝑘\frac{𝑄}{𝑟^2}\)
 
Where:
- 𝑘 is the Coulomb's constant
 
- 𝑄 is the point charge causing the field
 
and
- 𝑟 is the distance from that point charge
 
Since;
- \(𝑘=\frac{1}{4\pi\varepsilon_0}\)
 
Then:
- \(𝐸=\frac{1}{4\pi\varepsilon_0}\frac{𝑄}{𝑟^2}\)
 
or
- \(𝐸=\frac{𝑄}{4\pi\varepsilon_0𝑟^2}\)
 
Where:
- \(\varepsilon_0\)is the permittivity of free space