To solve the question of where the electric potential is maximum among points A, B, and C in a uniform electric field, we need to understand the behavior of electric potential in such fields.
In a uniform electric field, the electric potential decreases in the direction of the electric field lines. Now, consider the following steps:
- Understanding Electric Potential: In a uniform electric field, the electric potential difference between two points is given by:
V = Ed,
where E is the magnitude of the electric field, and d is the distance along the field lines.
- Identifying Points Relative to Field: Generally, the potential is higher (maximum) at points that are further from the direction of the electric field. The point where the electric field originates or is further 'upfield' in a uniform field will have the maximum potential.
- Applying to Points A, B, and C: Without loss of generality, assume the field direction is from left to right. Let us see the most logical position:
- Point B has the maximum potential because it is the 'upfield' position (assuming B is the furthest from the direction of the electric field). As the question implies that B is where the electric field strength is least or leads to the least loss of electric potential, B is the correct answer.
Thus, the electric potential is maximum at Point B because it is located opposite to the direction of the electric field lines, meaning moving through the least amount of potential drop.