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Recent questions tagged k-map
19
votes
4
answers
121
GATE CSE 1996 | Question: 2.24
What is the equivalent Boolean expression in product-of-sums form for the Karnaugh map given in Fig $B\overline{D} + \overline{B}D$ $(B + \overline{C} +D) (\overline{B} + C + \overline{D})$ $(B + {D})(\overline{B} +\overline{ D})$ $(B + \overline{D})(\overline{B} + {D})$
Kathleen
asked
in
Digital Logic
Oct 9, 2014
by
Kathleen
9.1k
views
gate1996
digital-logic
k-map
easy
14
votes
2
answers
122
GATE CSE 1995 | Question: 15-a
Implement a circuit having the following output expression using an inverter and a nand gate $Z=\overline{A} + \overline{B} +C$
Kathleen
asked
in
Digital Logic
Oct 8, 2014
by
Kathleen
2.5k
views
gate1995
digital-logic
k-map
normal
descriptive
24
votes
1
answer
123
GATE CSE 1998 | Question: 2.7
The function represented by the Karnaugh map given below is $A.B$ $AB+BC+CA$ $\overline{B \oplus C}$ $A.BC$
Kathleen
asked
in
Digital Logic
Sep 25, 2014
by
Kathleen
8.2k
views
gate1998
digital-logic
k-map
normal
25
votes
5
answers
124
GATE CSE 2012 | Question: 30
What is the minimal form of the Karnaugh map shown below? Assume that $X$ denotes a don’t care term $\bar{b} \bar{d}$ $ \bar { b } \bar { d } + \bar{b} \bar{c} $ $ \bar{b} \bar{d} + {a} \bar{b} \bar{c} {d}$ $ \bar{b} \bar{d} + \bar{b} \bar{c} + \bar{c} \bar{d} $
Arjun
asked
in
Digital Logic
Sep 25, 2014
by
Arjun
6.3k
views
gatecse-2012
digital-logic
k-map
easy
24
votes
2
answers
125
GATE CSE 1999 | Question: 1.8
Which of the following functions implements the Karnaugh map shown below? $\bar{A}B + CD$ $D(C+A)$ $AD+\bar{A}B$ $(C+D) (\bar{C}+D) + (A+B)$
Kathleen
asked
in
Digital Logic
Sep 23, 2014
by
Kathleen
5.7k
views
gate1999
digital-logic
k-map
easy
18
votes
1
answer
126
GATE CSE 2007 | Question: 9
Consider the following Boolean function of four variables: $f(w, x, y, z) = \Sigma(1, 3, 4, 6, 9, 11, 12, 14)$ The function is independent of one variables. independent of two variables. independent of three variables. dependent on all variables
Kathleen
asked
in
Digital Logic
Sep 21, 2014
by
Kathleen
3.2k
views
gatecse-2007
digital-logic
normal
min-sum-of-products-form
k-map
54
votes
6
answers
127
GATE CSE 2003 | Question: 45
The literal count of a Boolean expression is the sum of the number of times each literal appears in the expression. For example, the literal count of $\left(xy+xz'\right)$ is $4.$ What are the minimum possible literal counts of the product-of-sum and sum-of-product ... ? Here, $X$ denotes "don't care" $(11, 9)$ $(9, 13)$ $(9, 10)$ $(11,11)$
Kathleen
asked
in
Digital Logic
Sep 17, 2014
by
Kathleen
15.9k
views
gatecse-2003
digital-logic
k-map
normal
23
votes
2
answers
128
GATE CSE 2002 | Question: 1.12
Minimum sum of product expression for $f(w,x,y,z)$ shown in Karnaugh-map below $xz + y'z$ $xz' + zx'$ $x'y + zx'$ None of the above
Kathleen
asked
in
Digital Logic
Sep 15, 2014
by
Kathleen
5.0k
views
gatecse-2002
digital-logic
k-map
normal
28
votes
2
answers
129
GATE CSE 2001 | Question: 1.11
Given the following karnaugh map, which one of the following represents the minimal Sum-Of-Products of the map? $XY+Y'Z$ $WX'Y' + XY +XZ$ $W'X+Y'Z+XY$ $XZ+Y$
Kathleen
asked
in
Digital Logic
Sep 14, 2014
by
Kathleen
7.2k
views
gatecse-2001
k-map
digital-logic
normal
35
votes
6
answers
130
GATE CSE 2000 | Question: 2.11
Which functions does NOT implement the Karnaugh map given below? $(w + x) y$ $xy + yw$ $(w + x) (\bar{w} + y) (\bar{x} + y)$ None of the above
Kathleen
asked
in
Digital Logic
Sep 14, 2014
by
Kathleen
7.1k
views
gatecse-2000
digital-logic
k-map
normal
22
votes
4
answers
131
GATE CSE 1992 | Question: 01-i
The Boolean function in sum of products form where K-map is given below (figure) is _______
Kathleen
asked
in
Digital Logic
Sep 12, 2014
by
Kathleen
5.2k
views
gate1992
digital-logic
k-map
normal
fill-in-the-blanks
26
votes
4
answers
132
GATE CSE 2008 | Question: 5
In the Karnaugh map shown below, $X$ denotes a don’t care term. What is the minimal form of the function represented by the Karnaugh map? $\bar{b}.\bar{d} + \bar{a}.\bar{d}$ $\bar{a}.\bar{b} + \bar{b}.\bar{d} + \bar{a}.b.\bar{d}$ $\bar{b}.\bar{d} + \bar{a}.b.\bar{d}$ $\bar{a}.\bar{b} + \bar{b}.\bar{d} + \bar{a}.\bar{d}$
Kathleen
asked
in
Digital Logic
Sep 11, 2014
by
Kathleen
7.0k
views
gatecse-2008
digital-logic
k-map
easy
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