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The sum of minterms of a boolean function of n variables is equal to 1. (a) Prove the above statement for n=3. (b) Suggest a procedure for a general proof.

MIT 6.002 Circuits and Electronics, Spring 2007
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a'b'c'+a'b'c+a'bc'+a'bc+ab'c'+ab'c+abc'+abc|dw:1349346391795:dw|
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here n=3 .. so we have 8 minterms ..
According to K-Map law, the result of grouping of 8 1's or 0's [1's for SOP and 0's for POS ] is 1.

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Another way of doing it can be:- acronyms= (1-X) = X bar as i can not write it directly As you know A+(1-A) =1 So abc+(1-abc)=1 similarly other pairs can be solve and we will get 1+1+1+1 which itself is equal to 1. Hence proved.

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