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उत्तर और व्याख्या
सही उत्तरC. बूलियन बीजगणित का उपयोग करना

त्वरित व्याख्या

Boolean algebra provides identities such as absorption, De Morgan’s laws and distributive rules that systematically reduce a logic expression and therefore the required gate count. Truth tables verify equivalence, but they are not the primary algebraic reduction method.

फॉर्मूला / मुख्य संबंध

Examples:
A + AB = A
A(A + B) = A
(A + B)' = A'B'

विस्तृत व्याख्या

Concept & Reasoning

Digital circuits can often implement the same Boolean function with fewer gates, fewer inputs and smaller propagation delay. Symbolic Boolean manipulation is a formal way to obtain an equivalent simplified expression. Karnaugh maps are another common graphical method, but among the listed options Boolean algebra is the standard answer.

How to Solve It in the Exam

Look for 'systematic reduction of logic circuits' → Boolean algebra / K-map.

Important Exam Point

After simplification, a truth table can be used as an independent equivalence check.

Related Revision Path

This question sits in the revision path Digital Electronics → Boolean Algebra → Logic Simplification .

क्विक ट्रिक

Look for 'systematic reduction of logic circuits' → Boolean algebra / K-map.

सामान्य गलती

Confusing verification by truth table with algebraic minimization.

एग्जाम टिप

After simplification, a truth table can be used as an independent equivalence check.

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Assistant Engineer (Electrical), Class-2, Road and Building Department2025Q. 155
Assistant Engineer (Electrical), Class-2, Road and Building Department2025Q. 155
Assistant Engineer (Electrical), Class-2, Road and Building Department2025Q. 155
Assistant Engineer (Electrical), Class-2, Road and Building Department2025Q. 155
Assistant Engineer (Electrical), Class-2, Road and Building Department2025Q. 155
Assistant Engineer (Electrical), Class-2, Road and Building Department2025Q. 155
Assistant Engineer (Electrical), Class-2, Road and Building Department2025Q. 155
Assistant Engineer (Electrical), Class-2, Road and Building Department2025Q. 155

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