To solve the problem, we need to analyze the logic circuit described and determine its output, which is labeled as X. However, since no specific figure is provided here, we'll conduct a general analysis based on the options given. The task involves deciding which logical operation is represented in the options.
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Understanding the Options:
- X = \overset{=}{A}.\overset{=}{B}: This indicates that both A and B are inverted before being passed through an AND gate.
- X = \overset{-}{A.B}: This suggests the NOT operation is applied after A and B are passed through an AND gate.
- X = A.B: This indicates a simple AND operation between A and B without inversion.
- X = \overset{-}{A.B}: The notation is repeated but suggests an OR NOT operation, depending on context it might have been intended as an error repeat in the list, similar to the second option.
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Analyzing the Correct Answer:
- The correct answer is given as X = A.B, meaning that the circuit outputs the logical AND of inputs A and B.
- This operation implies no inverters are involved before or after the AND operation between A and B.
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Conclusion:
- The logic circuit effectively performs an AND operation on the given inputs A and B to produce the output X. The output is only true when both A and B are true, aligning with the basic truth table of an AND gate.
- Since realistic electronic questions often test fundamentals like AND, OR, and NOT gates, the basic understanding reinforces typical comprehension for exam preparation.
Thus, the correct answer is confirmed to be X = A.B.