Task 2.4: Group l'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.r.z) . Write down the function below. F (w,x,r,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')' : F(w,x,x,2) = (F) = 2|Page Lab Maral - Digital Legis Doign ECCE ut. Afag Nad and Al- Sayid Samir A-luaidi Task 2.7: In which form is F(w,x,Y,Z) in Task 2.6?
Task 2.4: Group l'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.r.z) . Write down the function below. F (w,x,r,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')' : F(w,x,x,2) = (F) = 2|Page Lab Maral - Digital Legis Doign ECCE ut. Afag Nad and Al- Sayid Samir A-luaidi Task 2.7: In which form is F(w,x,Y,Z) in Task 2.6?
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Transcribed Image Text:Task 2.4: Group 1'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.r.z) . Write down the function below.
F (w,x,v,2) =
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')' :
F(w,x,Y,2) = (F) =
2|Page
Lab Marual - Disit Legis Deign EECE6 y Pat. Aag Aad and Al- Sayid Samir A-lidi)
Task 2.7: In which form is F(w,x,Y,z) in Task 2.6?
Simulation:
Sim 2.1: In Logisim, simulate F(W,x,Y,z) found in Task 2.4 using the IC library
IC_V8 only.
Sim 2.2: Verify that the result of the simulation in Sim 2.1 corresponds to
F(W,x,Y,z)=E(1.345,6,7,12,14)
Sim ? 3- Kreping then impute of Sim ?1, simnlate F(w, x,v,z) framed in Tack ?7
using the IC library IC_V8 only.
Sim 2.4: Verify that the result of the simulation in Sim 2.3 corresponds to the result of the
simulation in Sim 2.1.
Sim 2.5: Once finished, call a lab Instructor/Engineer to verify your work.
Implementation:
Imp 2.1: Using ICs, implement the design of Sim 2.1. Make sure to call a lab
Instructor Engineer to verify your work.
Imp 2.2: Using ICs, implement the design of Sim 2.3. Make sure to call a lab
Instructor Engineer to verify your work.

Transcribed Image Text:Problem:
Consider the following canonical form of a Boolean function F(W.x.Y.z)
F(W,x,Y,z)=E(1345.6,7,12,14)
Task 2.1: What does the numbers in the brackets represent?
Task 2.2: Create a truith table to represent F(w,x,r,z) .
1|Page
Lab Maral - Digital Logic Design ECLEI6 y Pat. Afag Arad and Al- Sayyid Samir Al-lluaidi
Task 2.3: Map the l's in the truth table in task 2.2 in a K-map.
Task 2.4: Group 1'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.r.z) . Write down the function below.
F (w,x,Y,2) =
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')' :
F(W,x,Y,2) = (F) =
2|Page
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