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Question
POS equivalent of ABC+ AB'C'+AB'C+ABC'+A'B'C will be ______.
Options
(A'+B'C') (A'+B+C') (A'+B+C)
(A'+B'+C') (A+B'+C) (A+B'+C)
(A+B+C) (A+B'+C) (A+B'+C')
(A+B+C) (A'+B+C') (A+B'+C)
MCQ
Fill in the Blanks
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Solution
POS equivalent of ABC+ AB'C'+AB'C+ABC'+A'B'C will be (A+B+C) (A'+B+C') (A+B'+C).
Explanation:
The SOP represents minterms [m1, m4, m5, m6, m7].
Therefore, the missing zero minterms are [m0, m2, m3].
The POS form is [Π(0,2,3) = (A + B + C)(A' + B + C')(A + B' + C)].
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