Difficulty: Easy
Correct Answer: Replace all previously calculated voltages and currents by their reverse polarities and directions
Explanation:
Introduction / Context:Transistor circuits built with pnp and npn devices are duals of each other. The small-signal and large-signal equations are identical in form if the reference polarities and current directions are consistently reversed. This question checks the core idea behind converting a solved pnp biasing/problem into the corresponding npn case without redoing every derivation from scratch.
Given Data / Assumptions:
Concept / Approach:
An npn behaves like a pnp with all terminal voltages and currents inverted with respect to the chosen reference. If a pnp analysis gave certain node voltages and branch currents, the npn solution can be inferred by reversing the assumed polarities (voltage drops) and the assumed current directions while keeping magnitudes consistent. This is an application of network duality and sign convention consistency, not a change of the underlying transistor laws.
Step-by-Step Solution:
Identify reference polarities used in the pnp solution.For the npn version, flip the supply rails and bias polarities (VBE becomes positive instead of negative, etc.).Reverse every branch current direction used previously; magnitudes remain the same for an otherwise identical bias network.Translate results: voltages and currents are the negatives (with respect to the original references) of the pnp case.Verification / Alternative check:
Re-derive one KVL around the input loop and one KCL at the collector node. You will recover the same magnitude relations with flipped signs, confirming that polarity and direction reversals are sufficient.
Why Other Options Are Wrong:
Common Pitfalls:
Final Answer:
Replace all previously calculated voltages and currents by their reverse polarities and directions.
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