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Each product term of a group, w’.x.y’ and w.y, represents the ____________ in that group.
- a)Input
- b)POS
- c)Sum-of-Minterms
- d)Sum of Maxterms
Correct answer is option 'C'. Can you explain this answer?
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Most Upvoted Answer
Each product term of a group, w’.x.y’ and w.y, represents ...
Explanation:
Sum-of-Minterms:
- In Boolean algebra, the sum-of-minterms represents a Boolean function as a sum of individual minterms.
- Each product term of a group, w’.x.y’ and w.y, represents a minterm in that group.
- The minterm w’.x.y’ is represented as w' AND x AND y.
- The minterm w.y is represented as w AND y.
- Therefore, the product terms w’.x.y’ and w.y represent the individual minterms in the group.
Therefore, each product term of a group, w’.x.y’ and w.y, represents the Sum-of-Minterms in that group.
Sum-of-Minterms:
- In Boolean algebra, the sum-of-minterms represents a Boolean function as a sum of individual minterms.
- Each product term of a group, w’.x.y’ and w.y, represents a minterm in that group.
- The minterm w’.x.y’ is represented as w' AND x AND y.
- The minterm w.y is represented as w AND y.
- Therefore, the product terms w’.x.y’ and w.y represent the individual minterms in the group.
Therefore, each product term of a group, w’.x.y’ and w.y, represents the Sum-of-Minterms in that group.
Community Answer
Each product term of a group, w’.x.y’ and w.y, represents ...
In a minterm, each variable w, x or y appears once either as the variable itself or as the inverse. So, the given expression satisfies the property of Sum of Minterm.
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Each product term of a group, w’.x.y’ and w.y, represents the ____________ in that group.a)Inputb)POSc)Sum-of-Mintermsd)Sum of MaxtermsCorrect answer is option 'C'. Can you explain this answer?
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