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A function has been added to the Karnaugh map F = V(0, 3, 4, 6, 9, 10). .
Which minterm has not been added?
Which of the grouped "1" pairs you can see in the following Karnaugh map:
The sequence of the variables are - abcdef.
Which of the functions correspond to this Karnaugh map?
The sequence of the variables are - abcdef.
The following multiplexer and Karnaugh map were used for the implementation of the function:
Which variables must be connected to the control inputs SD1 and SD2 so that the quarters of the Karnaugh map correctly to inputs D0-D3?
Given function:
.
Which of the following expressions is obtained by a correct application of DeMorgan's theorem to this function?
Given Karnaugh map for the function:
After minimization, the following expression of the function was obtained:
+ +
What is the best way to change the expression if we write "1" in the green box?
How many "1" pairs that can be grouped can you see in this diagram?
Which scheme corresponds to the function , to which DeMorgan's theorem is correctly applied using NOT-AND elements?
Given Karnaugh map for the function:
Which of the following grouping of "1" provided below is not possible?
Which of the schemes is connected correctly?