ECAT Pre Computer Science MCQ Test For Computer Chapter 5 With Answer

MCQ's Test For ECAT Computer Science Chapter 5 Boolean Algebra

Try The MCQ's Test For ECAT Computer Science Chapter 5 Boolean Algebra

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ECAT Computer Science Chapter 5 Boolean Algebra

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Question # 1

Odd parity of a word can be conveniently tested by.

Question # 2

Which of the following operations are used by Boolean algebra.?

Question # 3

Which of the following statement is true in the case of AND gate with input A and B.

Question # 4

The commutative law in Boolean Algebra, where a, b and c are binary number is.

Question # 5

The half adder circuit has

Question # 6

Pick up wrong logical expression

Question # 7

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Question # 8

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Question # 9

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Question # 10

According to Boolean algebra x + 1 = ______________

Question # 11

The 'Boolean Algebra' is based on the premise that

Question # 12

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Question # 13

An OR gate has 6 input. The number of input words in its truth table are.

Question # 14

The output will be one in case any input is one in the case of.

Question # 15

The logic device that perform Boolean multiplication is.

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ECAT Computer Sciences Chapter 5 Important MCQ's

Sr.# Question Answer
1
Question Image
A. x . y
B. x + y
C. x . y
D. x . y
2 NAND gates are preferred over others because these.
A. have lower fabrication area
B. can be used to make any gate
C. consume least elctronic power
D. provide maximum density in a chip
3 In Boolean algebra A.A.A.A.A
A. 5A
B. A
C. A5
D. 1
4
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A. A + B + C + D
C. A BC D
D. A + B + C + D
5 According to aborption law x+x.y=
A. x
B. y
C. 1 + x
D. 1 + y
6 The commutative law in Boolean Algebra, where a, b and c are binary number is.
A. a+0=a
B. a+1=1
C. a+b=b+a
D. a. (b+c) = a.b +a.c.
7 Boolean description for the exclusive OR gate for two inputs x and y can be written as.
A. x + y __
B. _x _y
C. x. y + x. y
D. x . y + x .y
8 The number of inputs to full adder are
A. 1
B. 2
C. 3
D. 4
9 An OR gate has 6 input. The number of input words in its truth table are.
A. 6
B. 32
C. 64
D. 128
10 Which of the following statement is true in the case of AND gate with input A and B.
A. If A and B are applied, there will not be any output
B. If neither input is applied, there will be an output
C. If one input is applied there will not be any output
D. If one input is applied there will be an output

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