Exactly zero, facilitating maximum possible current flow determined by the rest of the circuit.
An ideal electrical switch is a theoretical concept used in electronics to simplify circuit analysis. It represents a switch that has no imperfections. When analyzing circuits, assuming components are ideal helps in understanding fundamental principles before considering real-world limitations.
Key characteristics of an ideal switch include:
The question asks specifically about the resistance of an ideal switch when it is in the closed position. Let's examine the properties associated with this state:
Let's evaluate the given options based on the definition of an ideal electrical switch in the closed position:
This statement accurately describes the theoretical behavior of an ideal switch when closed. Zero resistance ($R=0$) allows for the maximum current flow permissible by the external circuit components.
This describes the resistance of a real-world switch. Actual switches have some resistance due to the materials used for contacts and wires, oxidation, and physical imperfections. However, an *ideal* switch has no such limitations.
This describes the characteristic of an ideal switch when it is in the open position, not the closed position. An open switch is meant to block current.
The resistance of an ideal switch (closed or open) is considered constant. In the closed state, it's ideally zero. Resistance generally doesn't change with current in ideal components like this. While some non-linear components exhibit current-dependent resistance, this is not characteristic of an ideal switch.
Therefore, the theoretical resistance of an ideal electrical switch when it is closed is exactly zero.
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Potential Difference is
The alternating current cannot be used for
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