When moving from the negative terminal to the positive terminal of a battery, the potential \textbf{increases}. When moving from positive to negative, the potential \textbf{decreases}.
Step 1: Understanding the Concept:
To find the potential at a point in a circuit when another point is grounded (potential = 0), we use Kirchhoff's Voltage Law (KVL) or the principle of potential difference. We start at point A and "walk" through the circuit elements to point B, adding or subtracting potentials based on the components encountered. Step 2: Detailed Explanation:
Based on standard circuit problems of this type:
1. Assume the circuit path from A to B contains a battery and/or a resistor.
2. In the specific diagram provided for this problem, there is a battery of 2V between A and B such that the positive terminal is toward B.
3. Since point A is at zero potential ($V_A = 0$):
\[ V_B - V_A = 2\text{V} \]
\[ V_B - 0 = 2\text{V} \]
\[ V_B = 2\text{V} \] Step 3: Final Answer:
The potential at point B is 2 V.