Need this answered in Canonical POS form (using the highlighted 0's) in the attached screen shot table first, then to covert to minimized SOP form. I don't understand how to convert from Canonical POS form below listed as from the screen shot chart... to minimized SOP form. a.) Y = (A'+B'+C)(A'+B+C)(A+B'+C')(A+B+C') b.) W = (A+B'+C')(A+B'+C)(A+B+C')+(A+B+C)
Need this answered in Canonical POS form (using the highlighted 0's) in the attached screen shot table first, then to covert to minimized SOP form. I don't understand how to convert from Canonical POS form below listed as from the screen shot chart... to minimized SOP form. a.) Y = (A'+B'+C)(A'+B+C)(A+B'+C')(A+B+C') b.) W = (A+B'+C')(A+B'+C)(A+B+C')+(A+B+C)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Need this answered in Canonical POS form (using the highlighted 0's) in the attached screen shot table first, then to covert to minimized SOP form.
I don't understand how to convert from
Canonical POS form below listed as from the screen shot chart... to minimized SOP form.
a.) Y = (A'+B'+C)(A'+B+C)(A+B'+C')(A+B+C')
b.) W = (A+B'+C')(A+B'+C)(A+B+C')+(A+B+C)

Transcribed Image Text:Simplifying Boolean Equations -going from Canonical POS to minimized SOP form: Write Boolean equations
for the functions from Table (a) (b) in canonical POS form . Then transform that equation into minimized SOP
form using Boolean axioms and theorems. Show your work and list which axiom or theorem you used in each
step. Your final equations should be in minimized SOP form.
There is part a for table a and part b for table b
Please list in detail each step and the theorems used.
(a)
АВС
(b)
АВС
Y
W
000
1
000
1
001
001
1
010
010
011
1
011
1
100
100
101
1
101
110
110
111
1
111
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