Each "1" entry in a K-map square represents ______________.
One reason for using the sum-of-products form is that it can be implemented using all ______ gates without much alteration.
When grouping cells within a K-map, the cells must be combined in groups of ________.
The associative law of addition states that A + (B + C) = (A + B) + C.
Subtraction is commutative.
The application of Boolean algebra to the solution of digital logic circuits was first explored by ________ of ________.
A Karnaugh map will ____________________.
The application of DeMorgan's theorems to a Boolean expression with double and single inversions produces a resultant expression that contains only single inverter signs over single variables.
The sum-of-products form is a Boolean expression that describes the ANDing of two or more OR functions.
The Boolean expression for a three-input AND gate is Y = A B + C.
The double-inversion rule states that if a variable is inverted twice, then the variable will be back to its original state.
According to the commutative law, in ORing and ANDing of two variables, the order in which the variables are ORed or ANDed makes no difference.
Boolean multiplication is symbolized by A + B.
Logically, the output of a NOR gate would have the same Boolean expression as a(n):
Which of the examples below expresses the distributive law of Boolean algebra?
Which statement below best describes a Karnaugh map?
Which of the examples below expresses the commutative law of multiplication?
The commutative law of addition and multiplication indicates that:
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