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Test: Karnaugh Maps (K-Maps) - Electronics and Communication Engineering (ECE) MCQ


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10 Questions MCQ Test Digital Electronics - Test: Karnaugh Maps (K-Maps)

Test: Karnaugh Maps (K-Maps) for Electronics and Communication Engineering (ECE) 2024 is part of Digital Electronics preparation. The Test: Karnaugh Maps (K-Maps) questions and answers have been prepared according to the Electronics and Communication Engineering (ECE) exam syllabus.The Test: Karnaugh Maps (K-Maps) MCQs are made for Electronics and Communication Engineering (ECE) 2024 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for Test: Karnaugh Maps (K-Maps) below.
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Test: Karnaugh Maps (K-Maps) - Question 1

Which statement below best describes a Karnaugh map?

Detailed Solution for Test: Karnaugh Maps (K-Maps) - Question 1

K-map is simply a rearranged truth table. It is a pictorial representation of truth table having a specific number of cells or squares, where each cell represents a Maxterm or a Minterm.

Test: Karnaugh Maps (K-Maps) - Question 2

The Boolean expression Y = (AB.’ is logically equivalent to what single gate?

Detailed Solution for Test: Karnaugh Maps (K-Maps) - Question 2

The Boolean expression Y = (AB)' is logically equivalent to NAND gate.

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Test: Karnaugh Maps (K-Maps) - Question 3

 The systematic reduction of logic circuits is accomplished by _______________

Detailed Solution for Test: Karnaugh Maps (K-Maps) - Question 3

The systematic reduction of logic circuits is accomplished by using boolean algebra.

Test: Karnaugh Maps (K-Maps) - Question 4

Each “0” entry in a K-map square represents _______________

Detailed Solution for Test: Karnaugh Maps (K-Maps) - Question 4

Each “0” entry in a K-map square represents a LOW output for all possible HIGH input conditions. Thus, it represents Maxterm.

Test: Karnaugh Maps (K-Maps) - Question 5

Looping on a K-map always results in the elimination of __________

Detailed Solution for Test: Karnaugh Maps (K-Maps) - Question 5

Looping on a K-map always results in the elimination of variables within the loop that appear in both complemented and uncomplemented form.

Test: Karnaugh Maps (K-Maps) - Question 6

Which of the following is an important feature of the sum-of-products form of expressions?

Detailed Solution for Test: Karnaugh Maps (K-Maps) - Question 6

An important feature of the sum-of-products form of expressions in the given option is that all logic circuits are reduced to nothing more than simple AND and OR operations. Sum Of Product means it is the sum of product terms containing variables in complemented as well as uncomplemented forms.

Test: Karnaugh Maps (K-Maps) - Question 7

Which of the examples below expresses the commutative law of multiplication?

Detailed Solution for Test: Karnaugh Maps (K-Maps) - Question 7

 The commutative law of multiplication is (A * B. = (B * A..
The commutative law of addition is (A + B. = (B + A..

Test: Karnaugh Maps (K-Maps) - Question 8

The observation that a bubbled input OR gate is interchangeable with a bubbled output AND gate is referred to as __________________

Detailed Solution for Test: Karnaugh Maps (K-Maps) - Question 8

DeMorgan’s Law: ~(P+Q) (~P).(~Q) Also,
~(P.Q) (~P)+(~Q).

Test: Karnaugh Maps (K-Maps) - Question 9

Each “1” entry in a K-map square represents _______________

Detailed Solution for Test: Karnaugh Maps (K-Maps) - Question 9

Each “1” entry in a K-map square represents a HIGH for each input truth table condition that produces a HIGH output. Thus, it represents a minterm.

Test: Karnaugh Maps (K-Maps) - Question 10

Which of the following statements accurately represents the two BEST methods of logic circuit simplification?

Detailed Solution for Test: Karnaugh Maps (K-Maps) - Question 10

The two BEST methods of logic circuit simplification are Boolean algebra and Karnaugh mapping. Boolean Algebra uses the Laws of Boolean Algebra for minimization of Boolean expressions while Karnaugh Map is a pictorial representation and reduction of the Boolean expression.

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