Sphere B of charge +8q is at a distance a to the left of sphere A, and sphere C of charge +2q is to the right of sphere A. What must be the distance from sphere A to sphere C on the right such that the original small sphere remains at rest?

The distance from sphere A to sphere C on the right such that the original small sphere remains at rest is a/2

Explanation:

The force of a charge at a point is given as follows;

From an online source, we have;

E₁ + E₂ = 0

The electric field due to the sphere B of charge +8q = E₁

The position of the sphere B = A distance 'a' to the left of 'A'

The electric field due to the sphere C of charge +2q = E₂

The position of the sphere C = A distance to the right of 'A'

Therefore, for the electric field strength of sphere 'B' at 'A', we have;

Let 'x' be the distance of the +2q charge to the right of 'A', we have;

Therefore, for the force of the +2q charge to balance the +8q charge at C, we have;

Therefore, the distance, 'x', from sphere A to sphere C on the right such that the original small sphere remains at rest is x = a/2.

1/0.14nm = 10^10/1.4 a lot

which three statements are true about all alloys?