Define electric field, understand its physical significance, and calculate field due to a point charge and system of charges.
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Defines electric field and its relation to force.
How do electric forces act across an empty space? To answer this, early scientists introduced the concept of a field.
A charge produces an electric field everywhere in its surrounding space. When a second charge (the test charge) is brought nearby, this field acts on it to produce a force.
Visual of electric field vectors around positive and negative charges.

For a positive source charge , the field points away from the charge. For a negative source charge , the field points towards the charge.
A point charge creates an electric field around it, directed along
The electric field is produced by the source charge . When a test charge is placed in this field, it experiences a force given by .
Calculates net electric field at three points.
Problem
Two point charges and , of magnitude and , respectively, are placed apart. Calculate the electric fields at points A, B, and C shown in Fig. 1.11.
(Note: Point A is the midpoint between the charges. Point B is to the left of . Point C is from both charges, forming an equilateral triangle.)
Calculate time of fall in an electric field.
Consider an electron falling from rest through a distance of in a uniform electric field of magnitude .
(Take and )
The field exerts a downward force on the electron with a magnitude of , where .
Using Newton's second law, the magnitude of the acceleration of the electron is , where (round to one decimal place).
Using the kinematic equation for a body starting from rest, the time required for the electron to fall this distance is , where (round to one decimal place).
MCQ testing that E is independent of q.
If the test charge used to measure an electric field at a specific point is doubled, what happens to the magnitude of the electric field at that point?