Simply the Boolean functionΣ m (1, 5, 6, 7, 11, 13, 15) using K Map�

1.	Simply the Boolean functionΣ m (1, 5, 6, 7, 11, 13, 15) using K Map
Answer» ong>Answer: The minimization will RESULT in reduction of the number of GATES (resulting from LESS number of terms) and the number of inputs per gate (resulting from less number of variables per term) • The minimization will reduce cost, efficiency and power consumption. • y(x+x`)=y.1=y • y+xx`=y+0=y • (x`y+xy`)=xy • (x`y`+xy)=(xy)` Minimum SOP and POS • The minimum sum of products (MSOP) of a function, f, is a SOP representation of f that contains the fewest number of product terms and fewest number of literals of any SOP representation of f. Step-by-step explanation: PLEASE mark me the BRAINLEIST

Simply the Boolean functionΣ m (1, 5, 6, 7, 11, 13, 15) using K Map

Answer»

ong>Answer: The minimization will RESULT in reduction of the number of GATES

(resulting from LESS number of terms) and the number of inputs

per gate (resulting from less number of variables per term)

• The minimization will reduce cost, efficiency and power

consumption.

• y(x+x`)=y.1=y

• y+xx`=y+0=y

• (x`y+xy`)=xy

• (x`y`+xy)=(xy)`

Minimum SOP and POS

• The minimum sum of products (MSOP) of a function, f, is a SOP

representation of f that contains the fewest number of product

terms and fewest number of literals of any SOP representation of f.

Step-by-step explanation: PLEASE mark me the BRAINLEIST

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