What signifies an open-circuit condition in terms of current and voltage?

What signifies an open-circuit condition in terms of current and voltage?

• A. Infinite current, arbitrary voltage
• B. Zero current, infinite resistance
• C. Equal voltage, equal current
• D. Arbitrary voltage, arbitrary current

Answer: (B)

An open-circuit condition is characterized by the absence of current flow in a circuit element while the voltage across that element can take on any value that is imposed by the rest of the circuit. In this state, no closed path for current exists, which effectively leads to zero current flowing through the circuit. When a circuit is open, the resistance encountered by the electrical current becomes infinite because there is no conductive path for electrons to travel. This leads to the scenario where, mathematically, Ohm's Law (V = IR) indicates that the voltage can still be present as long as the current is zero, which aligns with the concept of infinite resistance. Therefore, in an open-circuit situation, you will have zero current alongside an infinite resistance, making this the definitive characterization of such a condition. The other options do not accurately represent the conditions of an open circuit. While infinite current is not physically achievable in real circuits; if current were infinite, it would suggest a short-circuit condition. Equal voltage and equal current is not applicable to an open circuit either, as an open circuit inherently implies no current flows regardless of the voltage present. Lastly, stating arbitrary voltage and arbitrary current fails to recognize that, in an open circuit, current is strictly zero

An open-circuit condition is characterized by the absence of current flow in a circuit element while the voltage across that element can take on any value that is imposed by the rest of the circuit. In this state, no closed path for current exists, which effectively leads to zero current flowing through the circuit.

When a circuit is open, the resistance encountered by the electrical current becomes infinite because there is no conductive path for electrons to travel. This leads to the scenario where, mathematically, Ohm's Law (V = IR) indicates that the voltage can still be present as long as the current is zero, which aligns with the concept of infinite resistance. Therefore, in an open-circuit situation, you will have zero current alongside an infinite resistance, making this the definitive characterization of such a condition.

The other options do not accurately represent the conditions of an open circuit. While infinite current is not physically achievable in real circuits; if current were infinite, it would suggest a short-circuit condition. Equal voltage and equal current is not applicable to an open circuit either, as an open circuit inherently implies no current flows regardless of the voltage present. Lastly, stating arbitrary voltage and arbitrary current fails to recognize that, in an open circuit, current is strictly zero