a. Draw the logic diagram of the Boolean function. Use the function as given in the question, do not find any other representation of it. What is the number of literals (L)? b. Reduce the Boolean function to minimum number of literals by using Boolean algebra axioms and theorems. -2) Apply the following steps on the Boolean function F= (A'+C) (A'+C) (A+C+B'D) C. Fill out the truth table of the Boolean function F in the given empty table below. inal cum of products (SOP) representation of the function F.
a. Draw the logic diagram of the Boolean function. Use the function as given in the question, do not find any other representation of it. What is the number of literals (L)? b. Reduce the Boolean function to minimum number of literals by using Boolean algebra axioms and theorems. -2) Apply the following steps on the Boolean function F= (A'+C) (A'+C) (A+C+B'D) C. Fill out the truth table of the Boolean function F in the given empty table below. inal cum of products (SOP) representation of the function F.
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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Question
Transcribed Image Text:a.
Draw the logic diagram of the Boolean function. Use the function as given in the question, do not find
any other representation of it. What is the number of literals (L)?
b.
Reduce the Boolean function to minimum number of literals by using Boolean algebra axioms and
theorems.
-2) Apply the following steps on the Boolean function
F= (A'+C) (A'+C) (A+C+B'D)
C.
d.
e.
Fill out the truth table of the Boolean function F in the given empty table below.
Find the canonical sum of products (SOP) representation of the function F.
Find the complement of the original Boolean function F.
Expert Solution
Step 1
As per Bartleby guideline we need to answer the first three questions only. Kindly repost the rest questions seperate.
2)
Given Boolean expression is
F = (A'+C)(A'+C')(A+C+B'D)
We need to do the following
a) draw the logic diagram of given Boolean expression and need to find number of literals in given expression.
b) Reduce the given Boolean expression to minimum number of literals by using Boolean algebra axioms and theorems.
c) need to fill the truth table.
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