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K map or karnaugh's map is a very important topic when studying boolean algebra. Here is my powerpoint presentation to explain it in the easiest manner.Also I have added a question for your understanding.For the solution please write me up in the comment box.
K map
K map
Pranjali Rawat
1. Advantages of Karnaugh Maps 2. SOPS And POPS 3. Properties 4. Simplification Process 5. How to solve the Karenaugh map? 6. Different Types Of K-Maps 7. Presentation Introduction 8. Don't Care Condition 9. Conclution
Karnaugh Map (K-map)
Karnaugh Map (K-map)
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The K-map method of solving the logical expressions is referred to as the graphical technique of simplifying Boolean expressions.
K map
K map
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B.Sc in CSE, United International University - UIU, Dhaka
This Presentation will give a detailed explanation about the K Map with examples.
Karnaugh map
Karnaugh map
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Go trough the slides i assure you, get some basic ideas about K-map.
K map.
K map.
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KARNAUGH MAP(K-MAP)
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Presentation on Karnaugh Map
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Empfohlen
K map or karnaugh's map is a very important topic when studying boolean algebra. Here is my powerpoint presentation to explain it in the easiest manner.Also I have added a question for your understanding.For the solution please write me up in the comment box.
K map
K map
Pranjali Rawat
1. Advantages of Karnaugh Maps 2. SOPS And POPS 3. Properties 4. Simplification Process 5. How to solve the Karenaugh map? 6. Different Types Of K-Maps 7. Presentation Introduction 8. Don't Care Condition 9. Conclution
Karnaugh Map (K-map)
Karnaugh Map (K-map)
Saimur Swarnab
The K-map method of solving the logical expressions is referred to as the graphical technique of simplifying Boolean expressions.
K map
K map
GaureshMehta
Each fact and details of K-Map
Karnaugh Graph or K-Map
Karnaugh Graph or K-Map
B.Sc in CSE, United International University - UIU, Dhaka
This Presentation will give a detailed explanation about the K Map with examples.
Karnaugh map
Karnaugh map
Vanitha Chandru
Go trough the slides i assure you, get some basic ideas about K-map.
K map.
K map.
Chethan N Shetty
KARNAUGH MAP(K-MAP)
KARNAUGH MAP(K-MAP)
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A Karnaugh map (K-map) is a pictorial method used to minimize Boolean expressions without having to use Boolean algebra theorems and equation manipulations. A K-map can be thought of as a special version of a truth table. Using a K-map, expressions with two to four variables are easily minimized.
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This slide helps you to understand the basic concept of Karnaugh Map Technique, & its implementation.
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The Karnaugh map, also known as the K-map, is a method to simplify boolean algebra expressions. Maurice Karnaugh introduced it in 1953 as a refinement of Edward Veitch's 1952 Veitch diagram. The Karnaugh map reduces the need for extensive calculations by taking advantage of humans' pattern-recognition capability. It also permits the rapid identification and elimination of potential race conditions.
kmap
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This presentation will help you to learn the basics required to learn the K map. This will help you to solve the questions related to K map. This presentation is actually the whole process of K map. If you want to watch its video then go on https://www.youtube.com/watch?v=s3J0m7aZwGg here I have explained the points mentioned in this presentation
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A Karnaugh map (K-map) is a pictorial method used to minimize Boolean expressions without having to use Boolean algebra theorems and equation manipulations. A K-map can be thought of as a special version of a truth table. Using a K-map, expressions with two to four variables are easily minimized.
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The Karnaugh map, also known as the K-map, is a method to simplify boolean algebra expressions. Maurice Karnaugh introduced it in 1953 as a refinement of Edward Veitch's 1952 Veitch diagram. The Karnaugh map reduces the need for extensive calculations by taking advantage of humans' pattern-recognition capability. It also permits the rapid identification and elimination of potential race conditions.
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This presentation will help you to learn the basics required to learn the K map. This will help you to solve the questions related to K map. This presentation is actually the whole process of K map. If you want to watch its video then go on https://www.youtube.com/watch?v=s3J0m7aZwGg here I have explained the points mentioned in this presentation
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167 c h a p t e r 4 Optimized Implementation of Logic Functions Chapter Objectives In this chapter you will learn about: • Synthesis of logic functions • Analysis of logic circuits • Techniques for deriving minimum-cost implementations of logic functions • Graphical representation of logic functions in the form of Karnaugh maps • Cubical representation of logic functions • Use of CAD tools and VHDL to implement logic functions 168 C H A P T E R 4 • Optimized Implementation of Logic Functions In Chapter 2 we showed that algebraic manipulation can be used to find the lowest-cost implementations of logic functions. The purpose of that chapter was to introduce the basic concepts in the synthesis process. The reader is probably convinced that it is easy to derive a straightforward realization of a logic function in a canonical form, but it is not at all obvious how to choose and apply the theorems and properties of section 2.5 to find a minimum-cost circuit. Indeed, the algebraic manipulation is rather tedious and quite impractical for functions of many variables. If CAD tools are used to design logic circuits, the task of minimizing the cost of implementation does not fall to the designer; the tools perform the necessary optimizations automatically. Even so, it is essential to know something about this process. Most CAD tools have many features and options that are under control of the user. To know when and how to apply these options, the user must have an understanding of what the tools do. In this chapter we will introduce some of the optimization techniques implemented in CAD tools and show how these techniques can be automated. As a first step we will discuss a graphical approach, known as the Karnaugh map, which provides a neat way to manually derive minimum-cost implementations of simple logic functions. Although it is not suitable for implementation in CAD tools, it illustrates a number of key concepts. We will show how both two-level and multilevel circuits can be designed. Then we will describe a cubical representation for logic functions, which is suitable for use in CAD tools. We will also continue our discussion of the VHDL language. 4.1 Karnaugh Map In section 2.6 we saw that the key to finding a minimum-cost expression for a given logic function is to reduce the number of product (or sum) terms needed in the expression, by applying the combining property 14a (or 14b) as judiciously as possible. The Karnaugh map approach provides a systematic way of performing this optimization. To understand how it works, it is useful to review the algebraic approach from Chapter 2. Consider the function f in Figure 4.1. The canonical sum-of-products expression for f consists of minterms m0, m2, m4, m5, and m6, so that f = x1x2x3 + x1x2x3 + x1x2x3 + x1x2x3 + x1x2x3 The combining property 14a allows us to replace two minterms that differ in the value of only one variable with a single product term that does not include that variable a.
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KARNAUGH MAP Presented
By: Syed Absar Karim (EP076268)
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