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Minimisation using Boolean algebra is not always straight forward and sometimes it is not obvious if a further manipulation would give a simpler circuit.
Karnaugh maps are a much easier method for minimising expressions.
K-maps are a special type of Venn diagram.
K-maps are subdivided into squares and each square represents one minterm.
2 variable K-maps
2-variable K-maps have 4 squares - each representing one of four possible minterms. e.g. for inputs A and B;
One variable is always in inverted or non-inverted form for each row or column. Not Aidentifies the left hand column and A the right.Not B identifies the top row and B the bottom row.
Any horizontal or vertical movement between adjacent squares on the K-map MUST result in a change of only one variable in the associated minterms. The following is NOT a K-map.
The void type is used for The void type is used to make generic pointers.
The largest and the second largest number from a set of n distinct numbers can be found in O (n)
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Q. Simplify Using K-Map 1. M2 + M3 + M5 + M7 + M12 + M13 + M8 + M9 2. M0 + M2 + M4 + M5 + M8 + M10 + M12 3. F(W,X,Y,Z) = ∑ (0,1,2,4,5,6,8,9,12,13,14)
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