Back to: PHYSICS SS3
Welcome to class!
In today’s class, we will be talking about the electric field. Enjoy the class!
Electric Field
Concept of electric fields
The electric field is defined as any region where a charge experiences a force of electric origin. Electric lines of force are imaginary lines drawn in such a way that the direction at any point of the tangent is the same as the direction of the field at the same point.
Coulomb’s law
The electric force between two point charges, q1 and q2 separated by a distance r is directly proportional to the product of the charges and inversely proportional to the square of the distance between the charges
Mathematical expression
Worked examples
(1) Find the force of electrostatic repulsion between two particles of equal charges of 1.6 x 10-19C, if the distance them r is 5.3 x 10-11m.
Solution
Where F = force of repulsion
q = a charge
(2) Calculate the electrostatic force of attraction between two charges, if the distance apart is 5 x 1010m given the Q and q are 1.65 x 10-10C and 1.55 x 10-10C respectively. (K = 9 x 109m/f).
Solution
Given parameters:
Q = 1.65 x 10-10C
q = 1.55 x 10-10C
r = 5 x 1010m
K = 9 x 109m/f
F = Unknown
Electric Field, Electric Field Intensity and Electric Potential
Electric field intensity
Electric field strength or Intensity (E) at a point, is defined as the magnitude of the force per unit positive charge at that point. This field is represented by electric line force which shows the direction of the field and their intensity or strength. For a point charge, q, the field at a distance, r is given by:
Since electric field strength or intensity is the force per unit coulomb
Worked example
(1) Two similar but opposite point charges –q and +q each of magnitude 5.0 x 10-8C are separated by a distance of 8.0cm in a vacuum as shown in the diagram below.
Calculate the magnitude and direction of the resultant electric field intensity E at point P.
Solution
At P the vector due to -q is directed towards the left and its magnitude is:
The vector due to +q is also directed towards the left and its magnitude is:
Electric potential
Electric potential, V is inversely proportional to the distance r from the charge Q which produce the field and given by:
(1) A small positive charge q of +2 x 10-8C is at O, find the potential at B if the distance from O to B is 20cm.
Solution
Presentation
- Introduce the lesson by giving them definitions of Electric field.
- Explain all the definitions by giving examples on each of them.
- Pick out the keywords in the definitions and explain to them.
- Ask them to defined Electric Potential by using their own words and correct them if necessary.
- Define Electric field intensity
- Solve questions that are related to this topic from Past Question.
Closure/summary
Teacher summarizes the lesson.
General evaluation
- Calculate the electric field intensity at a point 15cm from a point of 10F.
Assignment
1. Explain the terms:
(i) Electric field
(ii) Electric intensity
Write down the expression for the electric intensity at a distance r metre from a point charge Q Coulomb.
2. A small object carrying a charge of -5 x 10-9 C experiences a downward force of 10N when placed at a certain point in an electric field.
(i) What is the electric intensity at that point?
(ii) What would be the acting on an electron placed at that point? (Charge on an electron = 1.6 x 10-19C)
In our next class, we will be talking more about Electric Field. We hope you enjoyed the class.
Should you have any further question, feel free to ask in the comment section below and trust us to respond as soon as possible.
Ready to make school management and growth easy? Book your free onboarding session nowGet more class notes, videos, homework help, exam practice on Android [DOWNLOAD]
Get more class notes, videos, homework help, exam practice on iPhone [DOWNLOAD]
Please check your example under Electric Potential. Is the r supposed to be squared? If yes, you ought to have gotten 4500V and not 900V. Expecting a reply from you on this. Thank you
I love d explanation
I’m so impressed.
At last, finally understood it
I love the idea
satisfactory
I loved it
satisfactory
I loved it so much