Recent questions tagged multiplexers / GO Instrumentation

2 votes

1 answer

1

GATE IN 2021 | Question: 35
A $4 \times 1$ multiplexer with two selector lines is used to realize a Boolean function $\text{F}$ having four Boolean variables $\text{X, Y, Z}$ and $\text{W}$ as shown below. $S_{0}$ and $S_{1}$ denote the least significant bit $\text{(LSB)}$ and most significant bit $\text{(MSB)}$ ... $F\left ( X,Y,Z,W \right )=\sum \text{m}\left ( 1,3,7,9,15 \right )$

A $4 \times 1$ multiplexer with two selector lines is used to realize a Boolean function $\text{F}$ having four Boolean variables $\text{X, Y, Z}$ and $\text{W}$ as shown...

Arjun

2.9k points

Arjun asked Feb 19, 2021

0 votes

0 answers

2

GATE2020: 12
The boolean operation performed by the following circuit at the output O is _______ $O=S_1\oplus S_0$ $O=S_1\bullet \overline{S_0}$ $O=S_1+S_0$ $O=S_0\bullet \overline{S_1}$

The boolean operation performed by the following circuit at the output O is _______$O=S_1\oplus S_0$$O=S_1\bullet \overline{S_0}$$O=S_1+S_0$$O=S_0\bullet \overline{S_1}$

soujanyareddy13

2.7k points

soujanyareddy13 asked Nov 3, 2020

0 votes

0 answers

3

GATE2016-44
A $4$ to $1$ multiplexer to realize a Boolean function $F(X, Y, Z)$ is shown in the figure below. The inputs $Y$ and $Z$ are connected to the selectors of the $MUX$ ($Y$ is more significant). The canonical sum-of-product expression for $F(X, Y, Z)$ is $\Sigma m (2, 3, 4, 7)$ $\Sigma m (1, 3, 5, 7)$ $\Sigma m (0, 2, 4, 6)$ $\Sigma m (2, 3, 5, 6)$

A $4$ to $1$ multiplexer to realize a Boolean function $F(X, Y, Z)$ is shown in the figure below. The inputs $Y$ and $Z$ are connected to the selectors of the $MUX$ ($Y$ ...

Milicevic3306

7.9k points

Milicevic3306 asked Mar 26, 2018