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Problem: Consider the following canonical form of a Boolean function F(W,X,Y,Z) F(W, X,Y,Z)=E (1,3,4,5,6,7,12,14) %3D Task 2.1: What does the numbers in the brackets represent? Task 2.2: Create a truth table to represent F(W,X ,Y,Z) .

Problem: Consider the following canonical form of a Boolean function F(W,X,Y,Z) F(W, X,Y,Z)=E (1,3,4,5,6,7,12,14) %3D Task 2.1: What does the numbers in the brackets represent? Task 2.2: Create a truth table to represent F(W,X ,Y,Z) .

Power System Analysis and Design (MindTap Course List)
Power System Analysis and Design (MindTap Course List)
6th Edition
ISBN:9781305632134
Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Chapter6: Power Flows
Section: Chapter Questions
Problem 6.15P
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Without using Logisim answer the questions.
ah Menel - Dighall Logie Desin BCCE32N6 (3 Prol Xifsq Xhirad nd X Seodmr ju Task 2.3: Map the 1's in the trath table in task 2.2 in a K-mun. Task 2,4: Group I's to find the minimum number of literals SOP format of F(W,x,Y,Z) Write down the function below. F(W,x,Y,z) = Task 2.5: Group 0's to find the minimum number of literals SOP format of the complement of F(W,X,Y,Z).Write down the function below. F'(W,X,Y.Z) = Task 2.6: From the complement function, F'(W,X,Y,z) ,which has been obtained in Task 2.5, using De Morgan's theorem, find (F) A F(W,X,Y,2) = (F') = %3D 2|Page
Transcribed Image Text:ah Menel - Dighall Logie Desin BCCE32N6 (3 Prol Xifsq Xhirad nd X Seodmr ju Task 2.3: Map the 1's in the trath table in task 2.2 in a K-mun. Task 2,4: Group I's to find the minimum number of literals SOP format of F(W,x,Y,Z) Write down the function below. F(W,x,Y,z) = Task 2.5: Group 0's to find the minimum number of literals SOP format of the complement of F(W,X,Y,Z).Write down the function below. F'(W,X,Y.Z) = Task 2.6: From the complement function, F'(W,X,Y,z) ,which has been obtained in Task 2.5, using De Morgan's theorem, find (F) A F(W,X,Y,2) = (F') = %3D 2|Page
Objective: In this experiment, you will practice implementing a Boolean function in the minimum number of literals forms, namely the sum of products (SOP) and product of sums (POS). For this experiment the K-map will be used as the analytical tool and Logisim for simulating and verifying the designed circuits prior to implementing the circuits, using ICs, in the lab. Problem: Consider the following canonical form of a Boolean function F(W,X,Y,Z) F(W, X,Y,Z)=E (1,3,4,5,6,7,12,14) Task 2.1: What does the numbers in the brackets represent? Task 2.2: Create a truth table to represent F(W, X,Y,Z) .
Transcribed Image Text:Objective: In this experiment, you will practice implementing a Boolean function in the minimum number of literals forms, namely the sum of products (SOP) and product of sums (POS). For this experiment the K-map will be used as the analytical tool and Logisim for simulating and verifying the designed circuits prior to implementing the circuits, using ICs, in the lab. Problem: Consider the following canonical form of a Boolean function F(W,X,Y,Z) F(W, X,Y,Z)=E (1,3,4,5,6,7,12,14) Task 2.1: What does the numbers in the brackets represent? Task 2.2: Create a truth table to represent F(W, X,Y,Z) .
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