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ProgramsBsc CSITSemester 1Digital LogicUnit 2: Boolean algebra and Logic Gates (5 Hrs.)
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Bsc CSIT Semester 1 – Digital Logic – Unit 2: Boolean algebra and Logic Gates (5 Hrs.)

Comprehensive questions and detailed answers for Unit 2: Boolean algebra and Logic Gates (5 Hrs.). Perfect for exam preparation and concept clarity.

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Explain De-Morgan’s Law. Simplify the Boolean function F(P,Q,R,S)= Π(0,1,4,5,11,14,15) and d(P,Q,R,S)= Σ(2,3,7,8,9,13) using K-Map in both SOP and POS form.

HardTHEORY10 marks2081(TU Final)
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2081
TU Final•1 questions

Questions in Unit 2: Boolean algebra and Logic Gates (5 Hrs.)

Explain De-Morgan’s Law. Simplify the Boolean function F(P,Q,R,S)= Π(0,1,4,5,11,14,15) and d(P,Q,R,S)= Σ(2,3,7,8,9,13) using K-Map in both SOP and POS form.

Marks: 10

Year: 2081 Final TU

1. De-Morgan’s Law - Definition: Rules used to complement Boolean expressions by transforming AND to OR and vice versa. Laws: 1. \(\overline{A \cdot B} = \overline{A} + \overline{B}\) (The compl

About Unit 2: Boolean algebra and Logic Gates (5 Hrs.) Questions

This page contains comprehensive questions from the Unit 2: Boolean algebra and Logic Gates (5 Hrs.) chapter of Digital Logic, part of the Bsc CSIT Semester 1 curriculum. All questions include detailed model answers from past TU exam papers.

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Unit 2: Boolean algebra and Logic Gates (5 Hrs.) chapter questions with answers for Digital Logic (Bsc CSIT Semester 1). Prepare for TU exams with our comprehensive question bank and model answers.

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