Answer:
Step-by-step explanation
A positively charged particle produces a positive electric potential while a negatively
charged particle produces a negative electric potential.
Given two parallel plates one is positive and the other is negative and a positively charge particle is place at point A.
The electric potential V at point P is the algebraic sum of the electric potentials contributed by the two parallel plates charges
V=Kq1/r+ Kq2/r
Since q1 is positive and q2 is negative and they have the same magnitude q.
Then, at position A,
Let assume the total distance between the parallel plate is x
Then, the positive plate should be at distance 'a' from, the other is at x-a.
V= Kq/a-kq/(x-a)
V=kq(1/a-1/(x-a))
V=kq(x-a-a/a(x-a))
V=kq(x-2a)/(ax-a^2)
Then, at position B
Let assume the total distance between the parallel plate is x
Then, the positive plate should be at distance 'b' from, the other is at x-b.
V= Kq/b-kq/(x-b)
V=kq(1/b-1/(x-b))
V=kq(x-b-b/b(x-b))
V=kq(x-2b)/(bx-b^2)
Close to the positive plate, the
potential has very large positive values. Close to the negative charge, the potential has very large negative values.
They have different potential.