0 votes 0 votes Total number of prime implicants in the function F(A, B)=A E-OR B Digital Logic digital-logic + – amit166 asked Aug 2, 2018 amit166 377 views answer comment Share Follow See all 7 Comments See all 7 7 Comments reply Mk Utkarsh commented Aug 2, 2018 reply Follow Share is it $A \oplus B$ 0 votes 0 votes Soumya29 commented Aug 3, 2018 reply Follow Share $2 \rightarrow \bar AB \ \And A\bar B $ These 2 are implicants, $PIs$ as well as $EPIs$. 2 votes 2 votes Shaik Masthan commented Aug 3, 2018 reply Follow Share @ Soumya29, mam yes there are 2 prime implicants, which are also EPI's, you are right. But, i have a doubt, that everyone calculating PI means only Minterms PI can't be Maxterms? I know, however the answer is equal. 0 votes 0 votes Mk Utkarsh commented Aug 3, 2018 reply Follow Share PI of a function is an implicant that cannot be covered by a more reduced implicant and implicant is formed by minterms(SOP) or maxterms(POS). We can find prime implicants with the help of maxterms too. Everyone considers minterms because of habit i think. 2 votes 2 votes Soumya29 commented Aug 3, 2018 reply Follow Share @Shaik, Implicant, PI, EPI can be maxterms too. When we use SOP form of the function, we find these in terms of minterms. But when we use POS form of the function, we find these in terms of maxterms. 0 votes 0 votes Shaik Masthan commented Aug 3, 2018 reply Follow Share @ Mk Utkarsh Everyone considers minterms because of habit i think. That's what i am saying, Everyone unknowingly going in the same path, It's no use to talk about it, i will stop my conversation here. Finally Thanks for responding to both of you 2 votes 2 votes Mk Utkarsh commented Aug 3, 2018 reply Follow Share Everyone prefers POS $a \oplus b = a^{'}b + ab^{'}$ is more preferred than $\left ( a^{'} + b^{'} \right )\left ( a + b \right )$ 0 votes 0 votes Please log in or register to add a comment.
2 votes 2 votes ............ abhishekmehta4u answered Aug 3, 2018 abhishekmehta4u comment Share Follow See all 0 reply Please log in or register to add a comment.