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Test: Multiplexers - Computer Science Engineering (CSE) MCQ


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14 Questions MCQ Test - Test: Multiplexers

Test: Multiplexers for Computer Science Engineering (CSE) 2024 is part of Computer Science Engineering (CSE) preparation. The Test: Multiplexers questions and answers have been prepared according to the Computer Science Engineering (CSE) exam syllabus.The Test: Multiplexers MCQs are made for Computer Science Engineering (CSE) 2024 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for Test: Multiplexers below.
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Test: Multiplexers - Question 1

Consider the following Boolean function of four variables: 

The function is

Detailed Solution for Test: Multiplexers - Question 1

The K-map would be


So, the minimized expression would
be x'z + xz'.
So, option B. 

Test: Multiplexers - Question 2

Consider the following Boolean function of four variables

The function is

Detailed Solution for Test: Multiplexers - Question 2

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Test: Multiplexers - Question 3

The simplified SOP (Sum of Product) from the Boolean expression

1s

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Test: Multiplexers - Question 4

Consider the 4-to-1 multiplexer with two select lines S1 and S0 given below

The minimal sum-of-products form of the Boolean expression for the output F of the multiplexer is

Detailed Solution for Test: Multiplexers - Question 4

S0 and S1 are used to select the input given to be given as output.

Test: Multiplexers - Question 5

Consider the following Boolean expression for F: 

The minimal sum of products form of F is

Detailed Solution for Test: Multiplexers - Question 5



Hence, option A is correct.

Test: Multiplexers - Question 6

Consider the following minterm expression F for :

The minterms 2, 7, 8 and 13 are 'do not care' terms. The minimal sum-of-products form for F is

Detailed Solution for Test: Multiplexers - Question 6

While putting the terms to K-map the 3rd and 4th columns are swapped so do 3rd and 4th rows. So, term 2 is going to (0,3) column instead of (0,2), 8 is going to (3,0) instead of (2,0) etc..


Solving this k-map gives B) as the answer.

Test: Multiplexers - Question 7

Consider the two cascade 2 to 1 multiplexers as shown in the figure .

 

The minimal sum of products form of the output X is 

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Test: Multiplexers - Question 8

The output F of the below multiplexer circuit can be represented by

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Test: Multiplexers - Question 9

A multiplexer with a 4 - bit data select input is a

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for n bit data select input

Test: Multiplexers - Question 10

It is possible for an enable or strobe input to undergo an expansion of two or more MUX ICs to the digital multiplexer with the proficiency of large number of

Detailed Solution for Test: Multiplexers - Question 10

It is possible for an enable or strobe input to undergo an expansion of two or more MUX ICs to the digital multiplexer with the proficiency of large number of inputs.

Test: Multiplexers - Question 11

Consider a multiplexer with X and Y as data inputs and Z the as control input. Z = 0 selects input X, and Z = 1 selects input Y. What are the connections required to realize the 2-variable Boolean function F = T + R, without using any additional hardware?

Detailed Solution for Test: Multiplexers - Question 11

Z'X + ZY..
Put Z = T, X = R, Y = 1 in Z'X + ZY..
= T'R + 1*T
= (T+T') (T+R)
= T + R

Test: Multiplexers - Question 12

The circuit shown below implements a 2-input NOR gate using two 2  4 MUX (control signal 1 selects the upper input).
What are the values of signals x,y and z?

Detailed Solution for Test: Multiplexers - Question 12


Test: Multiplexers - Question 13

Suppose only one multiplexer and one inverter are allowed to be used to implement any Boolean function of  variables.
What is the minimum size of the multiplexer needed?

Detailed Solution for Test: Multiplexers - Question 13

2n - 1
We will map  variables  to select lines and  variable to input line

Test: Multiplexers - Question 14

The following circuit implements a two-input AND gate using two 2-1 multiplexers.

What are the values of X1,X2,X3?

Detailed Solution for Test: Multiplexers - Question 14

F = (bX1' + aX1)X3 + X2X3'
Put X1 = b, X2 = 0, X3 = a to get F = ab.

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