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Questions tagged [karnaugh-map]

2 votes
0 answers
104 views

Consider the following four variable Boolean function: $$F(A,B,C,D)=\sum(0,2,3,5,7,8,9,10,11,13,15)$$ If I show you the map, then what I get is: I have marked the Essential Prime Implicants with a ...
M.Riyan's user avatar
  • 71
2 votes
1 answer
87 views

I'm given a Karnaugh diagram like below. And the correct way to circle the elements. I learned that when two elements are at the edges of a diagram they wrap around. So my question is why do we not do ...
Lenny White's user avatar
2 votes
0 answers
143 views

Recently, when I self-learnt Discrete Mathematics and Its Applications 8th by Kenneth Rosen, it says in 12.4 Minimization of Circuits which uses the Karnaugh Map or the Quine-McCluskey method: ...
An5Drama's user avatar
  • 233
1 vote
0 answers
64 views

You have 27 coins, 1 of which is a different weight. Using a balance scale with 2 pans, how can you determine which coin is different in only 4 weighings? Generalize this to N coins. Hint However, ...
Zaz's user avatar
  • 155
-1 votes
1 answer
66 views

I'm trying to solve this but I'm confused with different answers. I'm getting 4 but the answer written is 7. Please guide me.
user9544852's user avatar
1 vote
0 answers
49 views

I have a simple question regarding reduction using K-Maps. My professor gave this example: While I somewhat understand that we can only group quantities of base 2 numbers, why did my professor group ...
jsmith003138's user avatar
1 vote
0 answers
143 views

In this site here they have just said how to minimize a function using VEM. But no intuitive logic behind the same has been stated, making it too mechanical. And I am very bad at memorizing things, so ...
Abhishek Ghosh's user avatar
0 votes
0 answers
682 views

Suppose I have a 4x4 Karnaugh map with a few cells that are don't cares, and there are two ways of producing 3 groups of 4 cells. One of these ways overlaps groupings more that the other. Is one way ...
java's user avatar
  • 11
7 votes
1 answer
1k views

The question is quite straightforward: Why do Karnaugh maps work? What was the reasoning that led Maurice Karnaugh to come up with these maps? At first glance, it doesn't seem a natural approach, ...
Bidon's user avatar
  • 173
3 votes
0 answers
185 views

Does there exist a Boolean function for which no sum-of-products expression that minimizes the number of products also simultaneously minimizes the number of literals (counting repetitions)? ...
Swagato's user avatar
  • 51
1 vote
1 answer
1k views

I'm currently working on learning to minimize a circuit which has multiple outputs using K-maps. My universities script seems rather unhelpful to me which left me in a spot where I have a very rough ...
Vladis Becker's user avatar
0 votes
1 answer
6k views

Count the number of literals in the following expression : F = AB' + BC' + CD' + DE' According to me, the answer should be 8. But my solution suggests that the answer should be 6. Can anyone help me ...
Abhilash Mishra's user avatar
0 votes
1 answer
212 views

I posted a similar question here, however I have another question regarding Venn diagrams and logic circuits... In this problem: $$(A+B)(B+C)$$ Wouldn't the Venn diagram look something like this? ...
Luke Thistlethwaite's user avatar
1 vote
1 answer
1k views

Building karnaugh map for the whole given boolean formula always costs Θ(2n) both time and space complexities, where $n$ is the number of boolean variables in the given boolean formula. It is ...
Farewell Stack Exchange's user avatar
1 vote
2 answers
7k views

Hi i have derived the following SoP (Sum of Products) expression , by analyzing the truth table of a 3 bit , binary to gray code converter. I ask for verification, because i feel as though this answer ...
FutureSci's user avatar
  • 203

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