00:01
Here in this given problem first of all we draw a cartesian plane having x axis and y axis.
00:13
This is the origin of this plane at which a charge q1 has been kept.
00:19
The charge q1 is equal to 2 .50 micro coulomb.
00:24
Then there is another point a which has been kept at a position x is equal to 0 .600 meter and a charge q2 kept at that point a.
00:40
This is equal to minus 3 .50 micro coulomb.
00:47
We have to find the position where a small charge plus q will experience zero electric force.
00:55
And we know net force on plus q charge will be zero at a point where electric field is zero.
01:13
And here electric field will be zero at a point which is not between as the two charges are opposite in nature one positive another negative.
01:46
So, electric field can never be zero between the two charges.
01:50
Electric field will be zero and here electric field will be zero at a point not between the two charges but outside the charge which is smaller in magnitude and that is q1.
02:24
So, suppose electric field is zero at a point b here at a distance x from the origin.
02:34
So, suppose it is zero at a point b on the negative x axis and distance x from origin...